Deck 11: Multiple Regression

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A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <div style=padding-top: 35px> The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <div style=padding-top: 35px> What is the value of R2 in the simple linear regression model?

A)0.014
B)0.020
C)0.688
D)0.941
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Question
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?</strong> A)P-value < 0.001 B)0.001 <P-value < 0.005 C)0.005 <P-value < 0.01 D)P-value > 0.01 <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?</strong> A)P-value < 0.001 B)0.001 <P-value < 0.005 C)0.005 <P-value < 0.01 D)P-value > 0.01 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?</strong> A)P-value < 0.001 B)0.001 <P-value < 0.005 C)0.005 <P-value < 0.01 D)P-value > 0.01 <div style=padding-top: 35px> Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?

A)P-value < 0.001
B)0.001 C)0.005 D)P-value > 0.01
Question
Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables. <strong>Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables.   The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender). Using the multiple linear regression equation,what would you estimate the average difference in the salaries of a male professor with 3 years of service and a female professor with 3 years of service to be?</strong> A)$3000 B)$4000 C)$5000 D)$7000 <div style=padding-top: 35px> The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender).
Using the multiple linear regression equation,what would you estimate the average difference in the salaries of a male professor with 3 years of service and a female professor with 3 years of service to be?

A)$3000
B)$4000
C)$5000
D)$7000
Question
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> Based on the above results,the researcher tested the hypotheses H0: 2 = 0 versus Ha: 2 0.What do we know about the P-value of the test?

A)P-value < 0.025
B)0.025
C)0.05
D)P-value > 0.10
Question
In a multiple regression with three explanatory variables,the total sum of squares SST = 1008,the model mean square MSM = 76,and the test statistic F = 2.533.How many observations were used?

A)26
B)29
C)30
D)31
Question
In a multiple regression with two explanatory variables,the total sum of squares SST = 1000 and the mean square error MSE = 40.There are 13 observations.What is the value of R2?

A)0.04
B)0.52
C)0.60
D)0.96
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is a 95% confidence interval for the coefficient of promotional expenditures?</strong> A)(-0.441,4.055) B)(-0.312,3.926) C)(-0.053,3.667) D)(0.726,2.888) <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is a 95% confidence interval for the coefficient of promotional expenditures?</strong> A)(-0.441,4.055) B)(-0.312,3.926) C)(-0.053,3.667) D)(0.726,2.888) <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is a 95% confidence interval for the coefficient of promotional expenditures?</strong> A)(-0.441,4.055) B)(-0.312,3.926) C)(-0.053,3.667) D)(0.726,2.888) <div style=padding-top: 35px> What is a 95% confidence interval for the coefficient of promotional expenditures?

A)(-0.441,4.055)
B)(-0.312,3.926)
C)(-0.053,3.667)
D)(0.726,2.888)
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is the estimate for the error variance <font face=symbol></font><sup> 2</sup>?</strong> A)9.604 B)12.960 C)92.245 D)1937.137 <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is the estimate for the error variance <font face=symbol></font><sup> 2</sup>?</strong> A)9.604 B)12.960 C)92.245 D)1937.137 <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is the estimate for the error variance <font face=symbol></font><sup> 2</sup>?</strong> A)9.604 B)12.960 C)92.245 D)1937.137 <div style=padding-top: 35px> What is the estimate for the error variance 2?

A)9.604
B)12.960
C)92.245
D)1937.137
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?</strong> A)1.807 squares B)9.035 squares C)1807 squares D)9035 squares <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?</strong> A)1.807 squares B)9.035 squares C)1807 squares D)9035 squares <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?</strong> A)1.807 squares B)9.035 squares C)1807 squares D)9035 squares <div style=padding-top: 35px> In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?

A)1.807 squares
B)9.035 squares
C)1807 squares
D)9035 squares
Question
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <div style=padding-top: 35px> The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <div style=padding-top: 35px> Based on the analyses,what can we conclude?

A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths.
B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children.
C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis.
D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model.
Question
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <div style=padding-top: 35px> The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <div style=padding-top: 35px> What can we conclude regarding the meaningfulness of the analyses?

A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC.
B)They are meaningful because R2 for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable.
C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations.
D)They are not necessarily meaningful because these results are based on available data.
Question
In a multiple regression with four explanatory variables,data are collected on 25 observations.What is the largest value the ANOVA F statistic can take on before we would reject the null hypothesis that all of the regression coefficients are zero,at the 5% significance level?

A)2.78
B)2.87
C)3.10
D)3.51
Question
What proportion of the variation in the variable deaths is explained by the explanatory variables children and income?

A)0.059
B)0.159
C)0.470
D)0.941
Question
In a multiple regression with five explanatory variables,data are collected on 63 observations.What are the degrees of freedom for the ANOVA F test?

A)4 and 57
B)5 and 57
C)5 and 58
D)5 and 62
Question
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What is the value of the F statistic?</strong> A)0.94 B)15.9 C)24 D)381.5 <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What is the value of the F statistic?</strong> A)0.94 B)15.9 C)24 D)381.5 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What is the value of the F statistic?</strong> A)0.94 B)15.9 C)24 D)381.5 <div style=padding-top: 35px> Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0 using the ANOVA F test.What is the value of the F statistic?

A)0.94
B)15.9
C)24
D)381.5
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What proportion of the variation in sales is explained by the set of all four explanatory variables?</strong> A)-0.647 B)0.558 C)0.989 D)0.995 <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What proportion of the variation in sales is explained by the set of all four explanatory variables?</strong> A)-0.647 B)0.558 C)0.989 D)0.995 <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What proportion of the variation in sales is explained by the set of all four explanatory variables?</strong> A)-0.647 B)0.558 C)0.989 D)0.995 <div style=padding-top: 35px> What proportion of the variation in sales is explained by the set of all four explanatory variables?

A)-0.647
B)0.558
C)0.989
D)0.995
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     Which of the four explanatory variables seems to be the least significant in the model?</strong> A)Expenditures B)Accounts C)Competing brands D)District potential <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     Which of the four explanatory variables seems to be the least significant in the model?</strong> A)Expenditures B)Accounts C)Competing brands D)District potential <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     Which of the four explanatory variables seems to be the least significant in the model?</strong> A)Expenditures B)Accounts C)Competing brands D)District potential <div style=padding-top: 35px> Which of the four explanatory variables seems to be the least significant in the model?

A)Expenditures
B)Accounts
C)Competing brands
D)District potential
Question
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is a 99% confidence interval for <font face=symbol></font><sub>2</sub>,the coefficient of the variable income?</strong> A)-0.039 ± 0.030 B)-0.039 ± 0.040 C)0.015 ± 0.079 D)0.015 ± 0.104 <div style=padding-top: 35px> As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is a 99% confidence interval for <font face=symbol></font><sub>2</sub>,the coefficient of the variable income?</strong> A)-0.039 ± 0.030 B)-0.039 ± 0.040 C)0.015 ± 0.079 D)0.015 ± 0.104 <div style=padding-top: 35px> <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is a 99% confidence interval for <font face=symbol></font><sub>2</sub>,the coefficient of the variable income?</strong> A)-0.039 ± 0.030 B)-0.039 ± 0.040 C)0.015 ± 0.079 D)0.015 ± 0.104 <div style=padding-top: 35px> What is a 99% confidence interval for 2,the coefficient of the variable income?

A)-0.039 ± 0.030
B)-0.039 ± 0.040
C)0.015 ± 0.079
D)0.015 ± 0.104
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>4</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>4</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>4</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <div style=padding-top: 35px> An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H0: 1 = 4 = 0 versus Ha: at least one of the j is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?

A)P-value < 0.025
B)0.025
C)0.05
D)P-value > 0.10
Question
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     How many districts were sampled in all?</strong> A)21 B)24 C)25 D)26 <div style=padding-top: 35px> Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     How many districts were sampled in all?</strong> A)21 B)24 C)25 D)26 <div style=padding-top: 35px> <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     How many districts were sampled in all?</strong> A)21 B)24 C)25 D)26 <div style=padding-top: 35px> How many districts were sampled in all?

A)21
B)24
C)25
D)26
Question
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above <div style=padding-top: 35px> A graph of the residuals versus the predicted values is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above <div style=padding-top: 35px> What assumption do we check with this graph?

A)The Normality of the error terms
B)The independence of the residuals
C)The constant variance assumption of the predicted values
D)None of the above
Question
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the F statistic?</strong> A)3.32 B)24.0 C)79.65 D)159.3 <div style=padding-top: 35px> As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the F statistic?</strong> A)3.32 B)24.0 C)79.65 D)159.3 <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the F statistic?</strong> A)3.32 B)24.0 C)79.65 D)159.3 <div style=padding-top: 35px> Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0,using the ANOVA F test.What is the value of the F statistic?

A)3.32
B)24.0
C)79.65
D)159.3
Question
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied?<div style=padding-top: 35px> Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied?<div style=padding-top: 35px> A Normal quantile plot of the residuals is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied?<div style=padding-top: 35px> What assumption do we check with this graph,and does the assumption seem to be satisfied?
Question
Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables. <strong>Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables.   The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender). A particular female professor with 6 years of experience currently has a salary of $60,000.What is the residual for this observation?</strong> A)-$9000 B)-$3000 C)$3000 D)$9000 <div style=padding-top: 35px> The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender).
A particular female professor with 6 years of experience currently has a salary of $60,000.What is the residual for this observation?

A)-$9000
B)-$3000
C)$3000
D)$9000
Question
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?</strong> A)0.232 B)0.301 C)0.768 D)0.960 <div style=padding-top: 35px> As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?</strong> A)0.232 B)0.301 C)0.768 D)0.960 <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?</strong> A)0.232 B)0.301 C)0.768 D)0.960 <div style=padding-top: 35px> What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?

A)0.232
B)0.301
C)0.768
D)0.960
Question
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <div style=padding-top: 35px> As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <div style=padding-top: 35px> Another researcher,using the same data,ran the simple linear regression model
SATM = 0 + 1($ per pupil)+ i.
The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <div style=padding-top: 35px> The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?

A)An error must have been made by one of the researchers.
B)Both researchers failed to take into account that in their analyses,1,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that 1 was significantly different from zero.
C)The researchers did not use the same set of explanatory variables in their models.
D)There must have been an influential observation in the data,rendering the analyses inappropriate.
Question
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be?<div style=padding-top: 35px> Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be?<div style=padding-top: 35px> A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be?
Question
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?</strong> A)7.86% B)15.11% C)84.89% D)92.14% <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?</strong> A)7.86% B)15.11% C)84.89% D)92.14% <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?</strong> A)7.86% B)15.11% C)84.89% D)92.14% <div style=padding-top: 35px> What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?

A)7.86%
B)15.11%
C)84.89%
D)92.14%
Question
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test?<div style=padding-top: 35px> Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test?<div style=padding-top: 35px> Suppose we wish to test the hypotheses H0: 1 = 0 versus Ha: 1 0,where 1 is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test?
Question
Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables. <strong>Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables.   The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender). Using the multiple linear regression equation,what would you estimate the average salary of male professors with 3 years of experience to be?</strong> A)$53,000 B)$54,000 C)$58,000 D)$61,000 <div style=padding-top: 35px> The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender).
Using the multiple linear regression equation,what would you estimate the average salary of male professors with 3 years of experience to be?

A)$53,000
B)$54,000
C)$58,000
D)$61,000
Question
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is the value of the MSE?</strong> A)10.30 B)288.23 C)13835.10 D)22957.50 <div style=padding-top: 35px> As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is the value of the MSE?</strong> A)10.30 B)288.23 C)13835.10 D)22957.50 <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is the value of the MSE?</strong> A)10.30 B)288.23 C)13835.10 D)22957.50 <div style=padding-top: 35px> What is the value of the MSE?

A)10.30
B)288.23
C)13835.10
D)22957.50
Question
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       How many people were included in the study?</strong> A)46 B)48 C)49 D)50 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       How many people were included in the study?</strong> A)46 B)48 C)49 D)50 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       How many people were included in the study?</strong> A)46 B)48 C)49 D)50 <div style=padding-top: 35px> How many people were included in the study?

A)46
B)48
C)49
D)50
Question
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is an approximate 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil?</strong> A)0.00639 ± 0.0025 B)0.00639 ± 0.0042 C)0.00639 ± 0.0050 D)0.00639 ± 0.0067 <div style=padding-top: 35px> As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is an approximate 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil?</strong> A)0.00639 ± 0.0025 B)0.00639 ± 0.0042 C)0.00639 ± 0.0050 D)0.00639 ± 0.0067 <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is an approximate 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil?</strong> A)0.00639 ± 0.0025 B)0.00639 ± 0.0042 C)0.00639 ± 0.0050 D)0.00639 ± 0.0067 <div style=padding-top: 35px> What is an approximate 95% confidence interval for 1,the coefficient of the variable $ per pupil?

A)0.00639 ± 0.0025
B)0.00639 ± 0.0042
C)0.00639 ± 0.0050
D)0.00639 ± 0.0067
Question
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <div style=padding-top: 35px> As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <div style=padding-top: 35px> Another researcher,using the same data,ran the simple linear regression model
SATM = 0 + 1($ per pupil)+ i.
The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <div style=padding-top: 35px> <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <div style=padding-top: 35px> Based on these results,a 95% confidence interval for 1,the coefficient of the variable $ per pupil,is approximately

A)-0.012169 ± 0.0031.
B)-0.012169 ± 0.0052.
C)-0.012169 ± 0.0062.
D)-0.012169 ± 0.0083.
Question
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is a 90% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of weight,based on these results?</strong> A)-0.162 ± 0.038 B)-0.162 ± 0.064 C)-0.162 ± 0.525 D)-0.162 ± 4.230 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is a 90% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of weight,based on these results?</strong> A)-0.162 ± 0.038 B)-0.162 ± 0.064 C)-0.162 ± 0.525 D)-0.162 ± 4.230 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is a 90% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of weight,based on these results?</strong> A)-0.162 ± 0.038 B)-0.162 ± 0.064 C)-0.162 ± 0.525 D)-0.162 ± 4.230 <div style=padding-top: 35px> What is a 90% confidence interval for 1,the coefficient of weight,based on these results?

A)-0.162 ± 0.038
B)-0.162 ± 0.064
C)-0.162 ± 0.525
D)-0.162 ± 4.230
Question
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level?<div style=padding-top: 35px> Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level?<div style=padding-top: 35px> An F test for the two coefficients of type and engine is performed.The hypotheses areH0: 1 = 3 = 0 versus Ha: at least one of the j is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level?
Question
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line?<div style=padding-top: 35px> Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line?<div style=padding-top: 35px> What is the equation of the least-squares regression line?
Question
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is the value of an estimate of <font face=symbol></font><sup>2</sup>?</strong> A)3.4369 B)11.813 C)543.379 D)1526.645 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is the value of an estimate of <font face=symbol></font><sup>2</sup>?</strong> A)3.4369 B)11.813 C)543.379 D)1526.645 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is the value of an estimate of <font face=symbol></font><sup>2</sup>?</strong> A)3.4369 B)11.813 C)543.379 D)1526.645 <div style=padding-top: 35px> What is the value of an estimate of 2?

A)3.4369
B)11.813
C)543.379
D)1526.645
Question
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the test statistic?</strong> A)-11.379 B)-4.230 C)10.912 D)129.239 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the test statistic?</strong> A)-11.379 B)-4.230 C)10.912 D)129.239 <div style=padding-top: 35px> <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the test statistic?</strong> A)-11.379 B)-4.230 C)10.912 D)129.239 <div style=padding-top: 35px> Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0,using the ANOVA F test.What is the value of the test statistic?

A)-11.379
B)-4.230
C)10.912
D)129.239
Question
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>?<div style=padding-top: 35px> Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>?<div style=padding-top: 35px> Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>?<div style=padding-top: 35px> What is the value of an estimate for the error standard deviation ?
Question
The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables. <strong>The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables.   What would be the 96% confidence interval estimate for the true regression coefficient for the variable PassAtt/G?</strong> A)(-0.080,0.001) B)(-1.025,0.007) C)(-0.007,1.025) D)(-5.203,4.185) E)Not within ± 0.02 of any of the above <div style=padding-top: 35px> What would be the 96% confidence interval estimate for the true regression coefficient for the variable PassAtt/G?

A)(-0.080,0.001)
B)(-1.025,0.007)
C)(-0.007,1.025)
D)(-5.203,4.185)
E)Not within ± 0.02 of any of the above
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   What are the explanatory variables in this study?</strong> A)Gender and Bart score B)Gender and PPI C)Gender,heroin,and PPI <div style=padding-top: 35px> What are the explanatory variables in this study?

A)Gender and Bart score
B)Gender and PPI
C)Gender,heroin,and PPI
Question
A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by **)for a least-squares fit of a multiple regression model using these variables. <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the value of the squared multiple correlation   ?</strong> A)0.036 B)0.960 C)0.163 D)0.964 E)0.404 <div style=padding-top: 35px> What is the value of the squared multiple correlation <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the value of the squared multiple correlation   ?</strong> A)0.036 B)0.960 C)0.163 D)0.964 E)0.404 <div style=padding-top: 35px> ?

A)0.036
B)0.960
C)0.163
D)0.964
E)0.404
Question
A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by **)for a least-squares fit of a multiple regression model using these variables. <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   Based upon the P-value of the ANOVA F test,what can be concluded about the relationship between the response variable and the explanatory variables?</strong> A)A significant amount of the variation in the response variable can be explained by the regression on the explanatory variables. B)There is strong evidence that the distance a golf ball travels depends upon the variable SMASH. C)There is strong statistical evidence that at least one of the regression coefficients is not equal to zero. D)When considered on its own,the variable SPIN is significantly different from zero. E)There is strong statistical evidence that none of the regression coefficients is equal and all are significantly different from zero. <div style=padding-top: 35px> Based upon the P-value of the ANOVA F test,what can be concluded about the relationship between the response variable and the explanatory variables?

A)A significant amount of the variation in the response variable can be explained by the regression on the explanatory variables.
B)There is strong evidence that the distance a golf ball travels depends upon the variable SMASH.
C)There is strong statistical evidence that at least one of the regression coefficients is not equal to zero.
D)When considered on its own,the variable SPIN is significantly different from zero.
E)There is strong statistical evidence that none of the regression coefficients is equal and all are significantly different from zero.
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   What proportion of the variation of the response variable is explained by the explanatory variables?</strong> A)4.48% B)20% C)2% D)40% <div style=padding-top: 35px> What proportion of the variation of the response variable is explained by the explanatory variables?

A)4.48%
B)20%
C)2%
D)40%
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   Based on this model,are heroin users bigger risktakers than non-heroin users?</strong> A)Yes B)No <div style=padding-top: 35px> Based on this model,are heroin users bigger risktakers than non-heroin users?

A)Yes
B)No
Question
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What is the mean square for model (MSM)?</strong> A)144.293 B)120.244 C)721.463 D)180.366 E)141.897 <div style=padding-top: 35px> What is the mean square for model (MSM)?

A)144.293
B)120.244
C)721.463
D)180.366
E)141.897
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   Does this model seem like an adequate model to predict risk-taking propensity?</strong> A)No,the R-squared value is very low and most of the variables are not statistically significant. B)Yes,the r correlation is very strong. C)This cannot be determined from the given information. <div style=padding-top: 35px> Does this model seem like an adequate model to predict risk-taking propensity?

A)No,the R-squared value is very low and most of the variables are not statistically significant.
B)Yes,the r correlation is very strong.
C)This cannot be determined from the given information.
Question
The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables. <strong>The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables.   If a team were to attempt 30 passes per game,pass for a total of 3500 yards,and rush for 2000 yards,what would the fitted regression model predict for the points the team would score per game?</strong> A)25.2 B)27.6 C)44.9 D)58.2 E)18.8 <div style=padding-top: 35px> If a team were to attempt 30 passes per game,pass for a total of 3500 yards,and rush for 2000 yards,what would the fitted regression model predict for the points the team would score per game?

A)25.2
B)27.6
C)44.9
D)58.2
E)18.8
Question
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What is the value of the F statistic and the associated degrees of freedom for the test?</strong> A)F = 5.55 and DF = 6,30 B)F = 5.55 and DF = 6,24 C)F = 22.21 and DF = 6,30 D)F = 22.21 and DF = 5,24 E)F = 22.21 and DF = 6,24 <div style=padding-top: 35px> What is the value of the F statistic and the associated degrees of freedom for the test?

A)F = 5.55 and DF = 6,30
B)F = 5.55 and DF = 6,24
C)F = 22.21 and DF = 6,30
D)F = 22.21 and DF = 5,24
E)F = 22.21 and DF = 6,24
Question
Which of the following statements about the statistical model for multiple linear regression, <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. <div style=padding-top: 35px> ,i = 1,2,…,n,is/are FALSE?

A)The deviations <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. <div style=padding-top: 35px> are independent.
B)The mean response is a linear function of the explanatory variables <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. <div style=padding-top: 35px> .
C)The parameters of the model are <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. <div style=padding-top: 35px> ,p,and .
D)The deviations <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. <div style=padding-top: 35px> are Normally distributed with a mean of 0 and a standard deviation of .
E)The deviations <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. <div style=padding-top: 35px> are a simple random sample from the N(0,)distribution.
Question
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   Under H<sub>0</sub>:   against H<sub>a</sub>:   to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?</strong> A)t = 1.36 and the P-value is between 0.1 and 0.2. B)t = -1.36 and the P-value is between 0.05 and 0.1. C)t = -1.36 and the P-value is between 0.1 and 0.2. D)t = -1.36 and the P-value is greater than 0.2. E)t = 1.36;and the P-value is between 0.05 and 0.1. <div style=padding-top: 35px> Under H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   Under H<sub>0</sub>:   against H<sub>a</sub>:   to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?</strong> A)t = 1.36 and the P-value is between 0.1 and 0.2. B)t = -1.36 and the P-value is between 0.05 and 0.1. C)t = -1.36 and the P-value is between 0.1 and 0.2. D)t = -1.36 and the P-value is greater than 0.2. E)t = 1.36;and the P-value is between 0.05 and 0.1. <div style=padding-top: 35px> against Ha: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   Under H<sub>0</sub>:   against H<sub>a</sub>:   to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?</strong> A)t = 1.36 and the P-value is between 0.1 and 0.2. B)t = -1.36 and the P-value is between 0.05 and 0.1. C)t = -1.36 and the P-value is between 0.1 and 0.2. D)t = -1.36 and the P-value is greater than 0.2. E)t = 1.36;and the P-value is between 0.05 and 0.1. <div style=padding-top: 35px> to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?

A)t = 1.36 and the P-value is between 0.1 and 0.2.
B)t = -1.36 and the P-value is between 0.05 and 0.1.
C)t = -1.36 and the P-value is between 0.1 and 0.2.
D)t = -1.36 and the P-value is greater than 0.2.
E)t = 1.36;and the P-value is between 0.05 and 0.1.
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   What is the response variable in this study?</strong> A)Gender and Bart score B)BART score C)Gender and PPI D)Gender,heroin,and PPI <div style=padding-top: 35px> What is the response variable in this study?

A)Gender and Bart score
B)BART score
C)Gender and PPI
D)Gender,heroin,and PPI
Question
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px> What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?

A)H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px>
Ha:
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px>
B)H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px>
Ha: at least one of the
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px> is not 0
C)H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px>
Ha:
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px>
D)H0: all the <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px> = 0
Ha: all the
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px> 0
E)H0: at most all of the <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px> = 0
Ha: at least one or more of the
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 <div style=padding-top: 35px> = 0
Question
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   In the above computer output we note that the t ratio for the variable RunPulse is -3.04,with a P-value of 0.0056.What is the best interpretation of this result?</strong> A)The small P-value suggests that the variable RunPulse is not a significant predictor of Oxygen Uptake. B)There is strong evidence that RunPulse is an important variable. C)When assessing the value of variables for predicting Oxygen Uptake,the variable RunPulse by itself is very important. D)The small P-value suggests that the variable RunPulse is statistically significant when all the other predictor variables are included in the regression equation. E)The regression equation should include RunPulse since it is a statistically significant variable. <div style=padding-top: 35px> In the above computer output we note that the t ratio for the variable RunPulse is -3.04,with a P-value of 0.0056.What is the best interpretation of this result?

A)The small P-value suggests that the variable RunPulse is not a significant predictor of Oxygen Uptake.
B)There is strong evidence that RunPulse is an important variable.
C)When assessing the value of variables for predicting Oxygen Uptake,the variable RunPulse by itself is very important.
D)The small P-value suggests that the variable RunPulse is statistically significant when all the other predictor variables are included in the regression equation.
E)The regression equation should include RunPulse since it is a statistically significant variable.
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   Based on this model,are men bigger risktakers than women?</strong> A)Yes B)No <div style=padding-top: 35px> Based on this model,are men bigger risktakers than women?

A)Yes
B)No
Question
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   How many explanatory variables are in this study?</strong> A)One B)Two C)Three <div style=padding-top: 35px> How many explanatory variables are in this study?

A)One
B)Two
C)Three
Question
A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by **)for a least-squares fit of a multiple regression model using these variables. <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the estimate of the parameter   ?</strong> A)0.404 B)0.163 C)51.885 D)7.203 E)4.141 <div style=padding-top: 35px> What is the estimate of the parameter <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the estimate of the parameter   ?</strong> A)0.404 B)0.163 C)51.885 D)7.203 E)4.141 <div style=padding-top: 35px> ?

A)0.404
B)0.163
C)51.885
D)7.203
E)4.141
Question
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   The degrees of freedom for model (DFM)and total (DFT)are</strong> A)DFM = 5 and DFT = 31. B)DFM = 4 and DFT = 30. C)DFM = 6 and DFT = 31. D)DFM = 6 and DFT = 30. E)DFM = 5 and DFT = 30. <div style=padding-top: 35px> The degrees of freedom for model (DFM)and total (DFT)are

A)DFM = 5 and DFT = 31.
B)DFM = 4 and DFT = 30.
C)DFM = 6 and DFT = 31.
D)DFM = 6 and DFT = 30.
E)DFM = 5 and DFT = 30.
Question
What is the major difference between a simple linear regression model and a multiple linear regression model?

A)In simple linear regression you can only have quantitative explanatory variables.In multiple linear regression you can have quantitative and categorical explanatory variables.
B)In simple linear regression you have many explanatory variables.In multiple linear regression you have only one explanatory variable.
C)In simple linear regression you have only one explanatory variable.In multiple linear regression you can have many explanatory variables.
Question
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The test statistic used to test the null hypothesis that parents' marital status and level of happiness do not have an impact on a students' skill level in a sport is based on what distribution?

A)F
B)T
C)Normal
D)Binomial
Question
A multiple linear regression model can be described by DATA = FIT + RESIDUAL.What does the FIT part represent?

A)The parameters of the model
B)The subpopulation means
C)The variation of observations about the means
D)None of the above
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <div style=padding-top: 35px> Examine the Q-Q plot of the residuals.What do you notice?

A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses.
B)The residuals appear Normal;therefore,the regression results are accurate.
C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot.
D)One cannot obtain any information about the model from the residuals.
Question
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.What is the number of cases?

A)100
B)35
C)4
D)None of the above
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <div style=padding-top: 35px> Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?

A)Age
B)Married
C)Liquor
D)This cannot be determined from the information given.
Question
What is a multiple correlation coefficient?

A)A measure of the correlation between the observations yi and the predicted values <strong>What is a multiple correlation coefficient?</strong> A)A measure of the correlation between the observations y<sub>i</sub> and the predicted values   B)The proportion of the variation of the response variable that is explained by the explanatory variables C)The parameters in a multiple regression model D)None of the above <div style=padding-top: 35px>
B)The proportion of the variation of the response variable that is explained by the explanatory variables
C)The parameters in a multiple regression model
D)None of the above
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <div style=padding-top: 35px> What should be done to examine the relationship between every pair of variables more closely?

A)Examine the 36 scatterplots that represent every pairwise relationship.
B)Examine the 26 scatterplots that represent every pairwise relationship.
C)Examine side-by-side boxplots of all the 9 variables in the model.
D)Examine a histogram of all the 9 variables in the model.
Question
A multiple linear regression model can be described by DATA = FIT + RESIDUAL.What does the RESIDUAL part represent?

A)The parameters of the model
B)The subpopulation means
C)The variation of observations about the means
D)None of the above
Question
In multiple regression,what does the parameter 2 measure?

A)The variability of the responses about the population regression equation
B)The degrees of freedom associated with s2
C)The subpopulation means
D)None of the above
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <div style=padding-top: 35px> Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?

A)Yes,all of the variables in a regression model need to be normal.
B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem.
C)No,there are no distribution assumptions for the independent variables in a regression analysis.
D)No,only in simple linear regression does the independent variable need to be normally distributed.
Question
Multiple regression can be used for which of the following?

A)Prediction
B)Extrapolation
C)All of the above
D)None of the above
Question
Suppose you want to perform a multiple linear regression analysis on data.You survey several students on campus and ask them a few questions.Which format below would you use to enter the data into a software program?

A) <strong>Suppose you want to perform a multiple linear regression analysis on data.You survey several students on campus and ask them a few questions.Which format below would you use to enter the data into a software program?</strong> A)   B)   <div style=padding-top: 35px>
B) <strong>Suppose you want to perform a multiple linear regression analysis on data.You survey several students on campus and ask them a few questions.Which format below would you use to enter the data into a software program?</strong> A)   B)   <div style=padding-top: 35px>
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <div style=padding-top: 35px> The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?

A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis.
B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor.
C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model.
D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model.
Question
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )

A) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px> <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px>
B) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px> <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px>
C) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px> <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px>
D) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px> <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <div style=padding-top: 35px>
Question
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.What is/are the explanatory variables in this study?

A)Skill level in a sport
B)Marital status
C)Level of happiness
D)B and C
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <div style=padding-top: 35px> Does the response variable,crime,meet the assumption necessary for the analysis?

A)Yes,the response variable appears perfectly normal.
B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed.
C)You cannot tell from the information provided.
D)There are no assumptions for the response variable for a regression analysis.
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <div style=padding-top: 35px> What type of statistical analysis was used on these data?

A)Simple linear regression
B)Multiple linear regression
C)Logistic regression
D)Categorical data analysis
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <div style=padding-top: 35px> The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?

A)At least one of the regression coefficients is different from zero in the population regression equation.
B)All of the regression coefficients are different from zero in the population regression equation.
C)None of the regression coefficients are different from zero in the population regression equation.
Question
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.What is the response variable in this study?

A)Skill level in a sport
B)Marital status
C)Level of happiness
D)B and C
Question
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <div style=padding-top: 35px> <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <div style=padding-top: 35px> Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?

A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis.
B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables.
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Deck 11: Multiple Regression
1
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What is the value of R<sup>2</sup> in the simple linear regression model?</strong> A)0.014 B)0.020 C)0.688 D)0.941 What is the value of R2 in the simple linear regression model?

A)0.014
B)0.020
C)0.688
D)0.941
0.014
2
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?</strong> A)P-value < 0.001 B)0.001 <P-value < 0.005 C)0.005 <P-value < 0.01 D)P-value > 0.01 As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?</strong> A)P-value < 0.001 B)0.001 <P-value < 0.005 C)0.005 <P-value < 0.01 D)P-value > 0.01 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?</strong> A)P-value < 0.001 B)0.001 <P-value < 0.005 C)0.005 <P-value < 0.01 D)P-value > 0.01 Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0 using the ANOVA F test.What can we say about the P-value for the ANOVA F test?

A)P-value < 0.001
B)0.001 C)0.005 D)P-value > 0.01
P-value < 0.001
3
Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables. <strong>Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables.   The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender). Using the multiple linear regression equation,what would you estimate the average difference in the salaries of a male professor with 3 years of service and a female professor with 3 years of service to be?</strong> A)$3000 B)$4000 C)$5000 D)$7000 The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender).
Using the multiple linear regression equation,what would you estimate the average difference in the salaries of a male professor with 3 years of service and a female professor with 3 years of service to be?

A)$3000
B)$4000
C)$5000
D)$7000
$7000
4
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the above results,the researcher tested the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>2 </sub><font face=symbol></font> 0.What do we know about the P-value of the test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 Based on the above results,the researcher tested the hypotheses H0: 2 = 0 versus Ha: 2 0.What do we know about the P-value of the test?

A)P-value < 0.025
B)0.025
C)0.05
D)P-value > 0.10
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5
In a multiple regression with three explanatory variables,the total sum of squares SST = 1008,the model mean square MSM = 76,and the test statistic F = 2.533.How many observations were used?

A)26
B)29
C)30
D)31
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6
In a multiple regression with two explanatory variables,the total sum of squares SST = 1000 and the mean square error MSE = 40.There are 13 observations.What is the value of R2?

A)0.04
B)0.52
C)0.60
D)0.96
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7
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is a 95% confidence interval for the coefficient of promotional expenditures?</strong> A)(-0.441,4.055) B)(-0.312,3.926) C)(-0.053,3.667) D)(0.726,2.888) Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is a 95% confidence interval for the coefficient of promotional expenditures?</strong> A)(-0.441,4.055) B)(-0.312,3.926) C)(-0.053,3.667) D)(0.726,2.888) <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is a 95% confidence interval for the coefficient of promotional expenditures?</strong> A)(-0.441,4.055) B)(-0.312,3.926) C)(-0.053,3.667) D)(0.726,2.888) What is a 95% confidence interval for the coefficient of promotional expenditures?

A)(-0.441,4.055)
B)(-0.312,3.926)
C)(-0.053,3.667)
D)(0.726,2.888)
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8
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is the estimate for the error variance <font face=symbol></font><sup> 2</sup>?</strong> A)9.604 B)12.960 C)92.245 D)1937.137 Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is the estimate for the error variance <font face=symbol></font><sup> 2</sup>?</strong> A)9.604 B)12.960 C)92.245 D)1937.137 <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What is the estimate for the error variance <font face=symbol></font><sup> 2</sup>?</strong> A)9.604 B)12.960 C)92.245 D)1937.137 What is the estimate for the error variance 2?

A)9.604
B)12.960
C)92.245
D)1937.137
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9
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?</strong> A)1.807 squares B)9.035 squares C)1807 squares D)9035 squares Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?</strong> A)1.807 squares B)9.035 squares C)1807 squares D)9035 squares <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?</strong> A)1.807 squares B)9.035 squares C)1807 squares D)9035 squares In an attempt to increase sales,the company can only directly influence some of these variables.It cannot change the number of competitors;it cannot change the district potential.The only two variables they can actively change are the number of active accounts and the promotional expenditures.Suppose they have $5000 to spend on new commercials (that is,promotional expenditures).By how much are sales expected to increase?

A)1.807 squares
B)9.035 squares
C)1807 squares
D)9035 squares
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10
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     Based on the analyses,what can we conclude?</strong> A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths. B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children. C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis. D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model. Based on the analyses,what can we conclude?

A)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths.
B)The variable income is statistically significant at level 0.05 as a predictor of the variable deaths in a multiple regression model that includes the variable children.
C)The variable income is not useful as a predictor of the variable deaths and should be omitted from the analysis.
D)The variable children is not useful as a predictor of the variable deaths,unless the variable income is also present in the multiple regression model.
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11
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. The researcher also ran the simple linear regression model
Deaths = 0 + 2(Income)+ i.
The following results were obtained from statistical software: <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     The researcher also ran the simple linear regression model Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software:     What can we conclude regarding the meaningfulness of the analyses?</strong> A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC. B)They are meaningful because R<sup>2</sup> for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable. C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations. D)They are not necessarily meaningful because these results are based on available data. What can we conclude regarding the meaningfulness of the analyses?

A)They are very meaningful because the results are based on a very large sample consisting of the people in all 50 states as well as Washington,DC.
B)They are meaningful because R2 for the multiple regression model is quite large,suggesting that the model fits well and the assumptions about the model are reasonable.
C)They are moderately meaningful because the results are based on a fairly large sample and they are at least consistent with what one would expect.They would be very meaningful if,in addition,we had examined the residuals and found no outliers or influential observations.
D)They are not necessarily meaningful because these results are based on available data.
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12
In a multiple regression with four explanatory variables,data are collected on 25 observations.What is the largest value the ANOVA F statistic can take on before we would reject the null hypothesis that all of the regression coefficients are zero,at the 5% significance level?

A)2.78
B)2.87
C)3.10
D)3.51
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13
What proportion of the variation in the variable deaths is explained by the explanatory variables children and income?

A)0.059
B)0.159
C)0.470
D)0.941
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14
In a multiple regression with five explanatory variables,data are collected on 63 observations.What are the degrees of freedom for the ANOVA F test?

A)4 and 57
B)5 and 57
C)5 and 58
D)5 and 62
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15
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What is the value of the F statistic?</strong> A)0.94 B)15.9 C)24 D)381.5 As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What is the value of the F statistic?</strong> A)0.94 B)15.9 C)24 D)381.5 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0 using the ANOVA F test.What is the value of the F statistic?</strong> A)0.94 B)15.9 C)24 D)381.5 Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0 using the ANOVA F test.What is the value of the F statistic?

A)0.94
B)15.9
C)24
D)381.5
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16
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What proportion of the variation in sales is explained by the set of all four explanatory variables?</strong> A)-0.647 B)0.558 C)0.989 D)0.995 Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What proportion of the variation in sales is explained by the set of all four explanatory variables?</strong> A)-0.647 B)0.558 C)0.989 D)0.995 <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     What proportion of the variation in sales is explained by the set of all four explanatory variables?</strong> A)-0.647 B)0.558 C)0.989 D)0.995 What proportion of the variation in sales is explained by the set of all four explanatory variables?

A)-0.647
B)0.558
C)0.989
D)0.995
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The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     Which of the four explanatory variables seems to be the least significant in the model?</strong> A)Expenditures B)Accounts C)Competing brands D)District potential Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     Which of the four explanatory variables seems to be the least significant in the model?</strong> A)Expenditures B)Accounts C)Competing brands D)District potential <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     Which of the four explanatory variables seems to be the least significant in the model?</strong> A)Expenditures B)Accounts C)Competing brands D)District potential Which of the four explanatory variables seems to be the least significant in the model?

A)Expenditures
B)Accounts
C)Competing brands
D)District potential
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18
A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is a 99% confidence interval for <font face=symbol></font><sub>2</sub>,the coefficient of the variable income?</strong> A)-0.039 ± 0.030 B)-0.039 ± 0.040 C)0.015 ± 0.079 D)0.015 ± 0.104 As part of his investigation he ran the multiple regression model, Deaths = 0 + 1(Children)+ 2(Income)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is a 99% confidence interval for <font face=symbol></font><sub>2</sub>,the coefficient of the variable income?</strong> A)-0.039 ± 0.030 B)-0.039 ± 0.040 C)0.015 ± 0.079 D)0.015 ± 0.104 <strong>A researcher is investigating possible explanations for deaths in traffic accidents.He examined data from 1991 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of his investigation he ran the multiple regression model, Deaths = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>(Children)+ <font face=symbol></font><sub>2</sub>(Income)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is a 99% confidence interval for <font face=symbol></font><sub>2</sub>,the coefficient of the variable income?</strong> A)-0.039 ± 0.030 B)-0.039 ± 0.040 C)0.015 ± 0.079 D)0.015 ± 0.104 What is a 99% confidence interval for 2,the coefficient of the variable income?

A)-0.039 ± 0.030
B)-0.039 ± 0.040
C)0.015 ± 0.079
D)0.015 ± 0.104
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19
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>4</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>4</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>4</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?</strong> A)P-value < 0.025 B)0.025 <P-value < 0.05  C)0.05 <P-value < 0.10  D)P-value > 0.10 An F test for the two coefficients of promotional expenditures and district potential is performed.The hypotheses are H0: 1 = 4 = 0 versus Ha: at least one of the j is not 0.The F statistic for this test is 1.482 with 2 and 21 degrees of freedom.What can we say about the P-value for this test?

A)P-value < 0.025
B)0.025
C)0.05
D)P-value > 0.10
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20
The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     How many districts were sampled in all?</strong> A)21 B)24 C)25 D)26 Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below. <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     How many districts were sampled in all?</strong> A)21 B)24 C)25 D)26 <strong>The data referred to in this question were collected from several sales districts across the country.The data represent sales for a maker of asphalt roofing shingles.Information on the following variables is available.   Partial SPSS regression output of a multiple regression model with sales as the response variable and the other four variables as predictor variables are given below.     How many districts were sampled in all?</strong> A)21 B)24 C)25 D)26 How many districts were sampled in all?

A)21
B)24
C)25
D)26
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21
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above A graph of the residuals versus the predicted values is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       A graph of the residuals versus the predicted values is given below.   What assumption do we check with this graph?</strong> A)The Normality of the error terms B)The independence of the residuals C)The constant variance assumption of the predicted values D)None of the above What assumption do we check with this graph?

A)The Normality of the error terms
B)The independence of the residuals
C)The constant variance assumption of the predicted values
D)None of the above
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A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the F statistic?</strong> A)3.32 B)24.0 C)79.65 D)159.3 As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the F statistic?</strong> A)3.32 B)24.0 C)79.65 D)159.3 <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the F statistic?</strong> A)3.32 B)24.0 C)79.65 D)159.3 Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0,using the ANOVA F test.What is the value of the F statistic?

A)3.32
B)24.0
C)79.65
D)159.3
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23
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied? Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied? A Normal quantile plot of the residuals is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A Normal quantile plot of the residuals is given below.   What assumption do we check with this graph,and does the assumption seem to be satisfied? What assumption do we check with this graph,and does the assumption seem to be satisfied?
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Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables. <strong>Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables.   The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender). A particular female professor with 6 years of experience currently has a salary of $60,000.What is the residual for this observation?</strong> A)-$9000 B)-$3000 C)$3000 D)$9000 The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender).
A particular female professor with 6 years of experience currently has a salary of $60,000.What is the residual for this observation?

A)-$9000
B)-$3000
C)$3000
D)$9000
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25
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?</strong> A)0.232 B)0.301 C)0.768 D)0.960 As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?</strong> A)0.232 B)0.301 C)0.768 D)0.960 <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?</strong> A)0.232 B)0.301 C)0.768 D)0.960 What proportion of the variation in the variable SATM is explained by the explanatory variables $ per pupil and % taking?

A)0.232
B)0.301
C)0.768
D)0.960
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26
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. Another researcher,using the same data,ran the simple linear regression model
SATM = 0 + 1($ per pupil)+ i.
The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?</strong> A)An error must have been made by one of the researchers. B)Both researchers failed to take into account that in their analyses,<font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that <font face=symbol></font><sub>1</sub> was significantly different from zero. C)The researchers did not use the same set of explanatory variables in their models. D)There must have been an influential observation in the data,rendering the analyses inappropriate. The first researcher concluded that because the coefficient for the variable $ per pupil was positive in her results,spending additional money on students would have a positive effect on SATM scores.This researcher therefore recommended more money be spent on students.The second researcher concluded that because the coefficient for the variable $ per pupil was negative in his results,spending additional money on students would have a negative effect on SATM scores.This researcher therefore recommended less money be spent on students.Why are these two conclusions different even though the researchers used the same data?

A)An error must have been made by one of the researchers.
B)Both researchers failed to take into account that in their analyses,1,the coefficient of the variable $ per pupil,was not statistically significant at even the 0.10 significance level.Hence,neither researcher could conclude that 1 was significantly different from zero.
C)The researchers did not use the same set of explanatory variables in their models.
D)There must have been an influential observation in the data,rendering the analyses inappropriate.
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Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be? Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be? A particular car (not a truck)cost $40,000 and has an engine of 3.8 liters.What do you predict the 4-year resale value of this car to be?
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Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?</strong> A)7.86% B)15.11% C)84.89% D)92.14% <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?</strong> A)7.86% B)15.11% C)84.89% D)92.14% <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?</strong> A)7.86% B)15.11% C)84.89% D)92.14% What percentage of the variation in percent body fat remains unexplained,even after introducing weight and abdomen circumference into the model?

A)7.86%
B)15.11%
C)84.89%
D)92.14%
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Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test? Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = 0 versus H<sub>a</sub>: <font face=symbol></font><sub>1</sub> <font face=symbol></font> 0,where <font face=symbol></font><sub>1</sub> is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test? Suppose we wish to test the hypotheses H0: 1 = 0 versus Ha: 1 0,where 1 is the coefficient for the variable type.Based on the 95% confidence interval given in the output,what do we know about the value of the P-value of this test?
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30
Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables. <strong>Based on a sample of the salaries of professors at a major university,you have performed a multiple linear regression relating salary to years of service and gender.The data included information on the following variables.   The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender). Using the multiple linear regression equation,what would you estimate the average salary of male professors with 3 years of experience to be?</strong> A)$53,000 B)$54,000 C)$58,000 D)$61,000 The estimated multiple linear regression model is Salary = 45 + 3(Years)+ 4(Gender)+ 1(Years)(Gender).
Using the multiple linear regression equation,what would you estimate the average salary of male professors with 3 years of experience to be?

A)$53,000
B)$54,000
C)$58,000
D)$61,000
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31
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is the value of the MSE?</strong> A)10.30 B)288.23 C)13835.10 D)22957.50 As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is the value of the MSE?</strong> A)10.30 B)288.23 C)13835.10 D)22957.50 <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is the value of the MSE?</strong> A)10.30 B)288.23 C)13835.10 D)22957.50 What is the value of the MSE?

A)10.30
B)288.23
C)13835.10
D)22957.50
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32
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       How many people were included in the study?</strong> A)46 B)48 C)49 D)50 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       How many people were included in the study?</strong> A)46 B)48 C)49 D)50 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       How many people were included in the study?</strong> A)46 B)48 C)49 D)50 How many people were included in the study?

A)46
B)48
C)49
D)50
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33
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is an approximate 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil?</strong> A)0.00639 ± 0.0025 B)0.00639 ± 0.0042 C)0.00639 ± 0.0050 D)0.00639 ± 0.0067 As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is an approximate 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil?</strong> A)0.00639 ± 0.0025 B)0.00639 ± 0.0042 C)0.00639 ± 0.0050 D)0.00639 ± 0.0067 <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     What is an approximate 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil?</strong> A)0.00639 ± 0.0025 B)0.00639 ± 0.0042 C)0.00639 ± 0.0050 D)0.00639 ± 0.0067 What is an approximate 95% confidence interval for 1,the coefficient of the variable $ per pupil?

A)0.00639 ± 0.0025
B)0.00639 ± 0.0042
C)0.00639 ± 0.0050
D)0.00639 ± 0.0067
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34
A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. As part of her investigation,she ran the multiple regression model SATM = 0 + 1($ per pupil)+ 2(% taking)+ i,
Where the deviations i were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of .This model was fit to the data using the method of least squares.The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. Another researcher,using the same data,ran the simple linear regression model
SATM = 0 + 1($ per pupil)+ i.
The following results were obtained from statistical software. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. <strong>A researcher is investigating variables that might be associated with the academic performance of high school students.She examined data from 1990 for each of the 50 states plus Washington,DC.The data included information on the following variables.   As part of her investigation,she ran the multiple regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>2</sub>(% taking)+ <font face=symbol></font><sub>i</sub>, Where the deviations <font face=symbol></font><sub>i</sub> were assumed to be independent and Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>.This model was fit to the data using the method of least squares.The following results were obtained from statistical software.     Another researcher,using the same data,ran the simple linear regression model SATM = <font face=symbol></font><sub>0</sub> + <font face=symbol></font><sub>1</sub>($ per pupil)+ <font face=symbol></font><sub>i</sub>. The following results were obtained from statistical software.     Based on these results,a 95% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of the variable $ per pupil,is approximately</strong> A)-0.012169 ± 0.0031. B)-0.012169 ± 0.0052. C)-0.012169 ± 0.0062. D)-0.012169 ± 0.0083. Based on these results,a 95% confidence interval for 1,the coefficient of the variable $ per pupil,is approximately

A)-0.012169 ± 0.0031.
B)-0.012169 ± 0.0052.
C)-0.012169 ± 0.0062.
D)-0.012169 ± 0.0083.
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Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is a 90% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of weight,based on these results?</strong> A)-0.162 ± 0.038 B)-0.162 ± 0.064 C)-0.162 ± 0.525 D)-0.162 ± 4.230 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is a 90% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of weight,based on these results?</strong> A)-0.162 ± 0.038 B)-0.162 ± 0.064 C)-0.162 ± 0.525 D)-0.162 ± 4.230 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is a 90% confidence interval for <font face=symbol></font><sub>1</sub>,the coefficient of weight,based on these results?</strong> A)-0.162 ± 0.038 B)-0.162 ± 0.064 C)-0.162 ± 0.525 D)-0.162 ± 4.230 What is a 90% confidence interval for 1,the coefficient of weight,based on these results?

A)-0.162 ± 0.038
B)-0.162 ± 0.064
C)-0.162 ± 0.525
D)-0.162 ± 4.230
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Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level? Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       An F test for the two coefficients of type and engine is performed.The hypotheses areH<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>3</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level? An F test for the two coefficients of type and engine is performed.The hypotheses areH0: 1 = 3 = 0 versus Ha: at least one of the j is not 0.The F statistic for this test is 12.21 with 2 and 115 degrees of freedom.Do we reject the null hypothesis at the 5% significance level?
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Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line? Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the equation of the least-squares regression line? What is the equation of the least-squares regression line?
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Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is the value of an estimate of <font face=symbol></font><sup>2</sup>?</strong> A)3.4369 B)11.813 C)543.379 D)1526.645 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is the value of an estimate of <font face=symbol></font><sup>2</sup>?</strong> A)3.4369 B)11.813 C)543.379 D)1526.645 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       What is the value of an estimate of <font face=symbol></font><sup>2</sup>?</strong> A)3.4369 B)11.813 C)543.379 D)1526.645 What is the value of an estimate of 2?

A)3.4369
B)11.813
C)543.379
D)1526.645
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39
Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below. <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the test statistic?</strong> A)-11.379 B)-4.230 C)10.912 D)129.239 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the test statistic?</strong> A)-11.379 B)-4.230 C)10.912 D)129.239 <strong>Researchers at a large nutrition and weight management company are trying to build a model to predict a person's body fat percentage from an array of variables such as body weight,height,and body measurements around the neck,chest,abdomen,hips,biceps,etc.A variable selection method is used to build a simple model.SPSS output for the final model is given below.       Suppose we wish to test the hypotheses H<sub>0</sub>: <font face=symbol></font><sub>1</sub> = <font face=symbol></font><sub>2</sub> = 0 versus H<sub>a</sub>: at least one of the <font face=symbol></font><sub>j</sub> is not 0,using the ANOVA F test.What is the value of the test statistic?</strong> A)-11.379 B)-4.230 C)10.912 D)129.239 Suppose we wish to test the hypotheses H0: 1 = 2 = 0 versus Ha: at least one of the j is not 0,using the ANOVA F test.What is the value of the test statistic?

A)-11.379
B)-4.230
C)10.912
D)129.239
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40
Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>? Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below. Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>? Researchers at a car resale company are trying to build a model to predict a car's 4-year resale value (in thousands of dollars)from several predictor variables.The variables they selected are as below.   Data were collected on cars of different models made by different manufacturers.SPSS output for the least-squares regression model is given below.       What is the value of an estimate for the error standard deviation <font face=symbol></font>? What is the value of an estimate for the error standard deviation ?
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41
The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables. <strong>The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables.   What would be the 96% confidence interval estimate for the true regression coefficient for the variable PassAtt/G?</strong> A)(-0.080,0.001) B)(-1.025,0.007) C)(-0.007,1.025) D)(-5.203,4.185) E)Not within ± 0.02 of any of the above What would be the 96% confidence interval estimate for the true regression coefficient for the variable PassAtt/G?

A)(-0.080,0.001)
B)(-1.025,0.007)
C)(-0.007,1.025)
D)(-5.203,4.185)
E)Not within ± 0.02 of any of the above
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42
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   What are the explanatory variables in this study?</strong> A)Gender and Bart score B)Gender and PPI C)Gender,heroin,and PPI What are the explanatory variables in this study?

A)Gender and Bart score
B)Gender and PPI
C)Gender,heroin,and PPI
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43
A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by **)for a least-squares fit of a multiple regression model using these variables. <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the value of the squared multiple correlation   ?</strong> A)0.036 B)0.960 C)0.163 D)0.964 E)0.404 What is the value of the squared multiple correlation <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the value of the squared multiple correlation   ?</strong> A)0.036 B)0.960 C)0.163 D)0.964 E)0.404 ?

A)0.036
B)0.960
C)0.163
D)0.964
E)0.404
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44
A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by **)for a least-squares fit of a multiple regression model using these variables. <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   Based upon the P-value of the ANOVA F test,what can be concluded about the relationship between the response variable and the explanatory variables?</strong> A)A significant amount of the variation in the response variable can be explained by the regression on the explanatory variables. B)There is strong evidence that the distance a golf ball travels depends upon the variable SMASH. C)There is strong statistical evidence that at least one of the regression coefficients is not equal to zero. D)When considered on its own,the variable SPIN is significantly different from zero. E)There is strong statistical evidence that none of the regression coefficients is equal and all are significantly different from zero. Based upon the P-value of the ANOVA F test,what can be concluded about the relationship between the response variable and the explanatory variables?

A)A significant amount of the variation in the response variable can be explained by the regression on the explanatory variables.
B)There is strong evidence that the distance a golf ball travels depends upon the variable SMASH.
C)There is strong statistical evidence that at least one of the regression coefficients is not equal to zero.
D)When considered on its own,the variable SPIN is significantly different from zero.
E)There is strong statistical evidence that none of the regression coefficients is equal and all are significantly different from zero.
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45
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   What proportion of the variation of the response variable is explained by the explanatory variables?</strong> A)4.48% B)20% C)2% D)40% What proportion of the variation of the response variable is explained by the explanatory variables?

A)4.48%
B)20%
C)2%
D)40%
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46
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   Based on this model,are heroin users bigger risktakers than non-heroin users?</strong> A)Yes B)No Based on this model,are heroin users bigger risktakers than non-heroin users?

A)Yes
B)No
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47
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What is the mean square for model (MSM)?</strong> A)144.293 B)120.244 C)721.463 D)180.366 E)141.897 What is the mean square for model (MSM)?

A)144.293
B)120.244
C)721.463
D)180.366
E)141.897
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48
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   Does this model seem like an adequate model to predict risk-taking propensity?</strong> A)No,the R-squared value is very low and most of the variables are not statistically significant. B)Yes,the r correlation is very strong. C)This cannot be determined from the given information. Does this model seem like an adequate model to predict risk-taking propensity?

A)No,the R-squared value is very low and most of the variables are not statistically significant.
B)Yes,the r correlation is very strong.
C)This cannot be determined from the given information.
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49
The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables. <strong>The NFL keeps track of a large number of statistics during the football season.For 2009 the number of points scored per game and how it related to such variables as the number of passes attempted per game (PassAtt/G),the total pass yards gained during the season (PassYds),and the total rushing yards gained in the season (RushYds)were studied.The following tables provide information on the least-squares fit of a multiple regression model for Pts/G on the three explanatory variables.   If a team were to attempt 30 passes per game,pass for a total of 3500 yards,and rush for 2000 yards,what would the fitted regression model predict for the points the team would score per game?</strong> A)25.2 B)27.6 C)44.9 D)58.2 E)18.8 If a team were to attempt 30 passes per game,pass for a total of 3500 yards,and rush for 2000 yards,what would the fitted regression model predict for the points the team would score per game?

A)25.2
B)27.6
C)44.9
D)58.2
E)18.8
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50
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What is the value of the F statistic and the associated degrees of freedom for the test?</strong> A)F = 5.55 and DF = 6,30 B)F = 5.55 and DF = 6,24 C)F = 22.21 and DF = 6,30 D)F = 22.21 and DF = 5,24 E)F = 22.21 and DF = 6,24 What is the value of the F statistic and the associated degrees of freedom for the test?

A)F = 5.55 and DF = 6,30
B)F = 5.55 and DF = 6,24
C)F = 22.21 and DF = 6,30
D)F = 22.21 and DF = 5,24
E)F = 22.21 and DF = 6,24
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51
Which of the following statements about the statistical model for multiple linear regression, <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. ,i = 1,2,…,n,is/are FALSE?

A)The deviations <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. are independent.
B)The mean response is a linear function of the explanatory variables <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. .
C)The parameters of the model are <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. ,p,and .
D)The deviations <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. are Normally distributed with a mean of 0 and a standard deviation of .
E)The deviations <strong>Which of the following statements about the statistical model for multiple linear regression,   ,i = 1,2,…,n,is/are FALSE?</strong> A)The deviations   are independent. B)The mean response is a linear function of the explanatory variables   . C)The parameters of the model are   ,p,and <font face=symbol></font>. D)The deviations   are Normally distributed with a mean of 0 and a standard deviation of <font face=symbol></font>. E)The deviations   are a simple random sample from the N(0,<font face=symbol></font>)distribution. are a simple random sample from the N(0,)distribution.
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52
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   Under H<sub>0</sub>:   against H<sub>a</sub>:   to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?</strong> A)t = 1.36 and the P-value is between 0.1 and 0.2. B)t = -1.36 and the P-value is between 0.05 and 0.1. C)t = -1.36 and the P-value is between 0.1 and 0.2. D)t = -1.36 and the P-value is greater than 0.2. E)t = 1.36;and the P-value is between 0.05 and 0.1. Under H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   Under H<sub>0</sub>:   against H<sub>a</sub>:   to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?</strong> A)t = 1.36 and the P-value is between 0.1 and 0.2. B)t = -1.36 and the P-value is between 0.05 and 0.1. C)t = -1.36 and the P-value is between 0.1 and 0.2. D)t = -1.36 and the P-value is greater than 0.2. E)t = 1.36;and the P-value is between 0.05 and 0.1. against Ha: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   Under H<sub>0</sub>:   against H<sub>a</sub>:   to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?</strong> A)t = 1.36 and the P-value is between 0.1 and 0.2. B)t = -1.36 and the P-value is between 0.05 and 0.1. C)t = -1.36 and the P-value is between 0.1 and 0.2. D)t = -1.36 and the P-value is greater than 0.2. E)t = 1.36;and the P-value is between 0.05 and 0.1. to test the significance of the variable Weight,what are the values of the test statistic and the P-value of the test?

A)t = 1.36 and the P-value is between 0.1 and 0.2.
B)t = -1.36 and the P-value is between 0.05 and 0.1.
C)t = -1.36 and the P-value is between 0.1 and 0.2.
D)t = -1.36 and the P-value is greater than 0.2.
E)t = 1.36;and the P-value is between 0.05 and 0.1.
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53
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   What is the response variable in this study?</strong> A)Gender and Bart score B)BART score C)Gender and PPI D)Gender,heroin,and PPI What is the response variable in this study?

A)Gender and Bart score
B)BART score
C)Gender and PPI
D)Gender,heroin,and PPI
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54
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?

A)H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0
Ha:
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0
B)H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0
Ha: at least one of the
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 is not 0
C)H0: <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0
Ha:
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0
D)H0: all the <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 = 0
Ha: all the
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 0
E)H0: at most all of the <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 = 0
Ha: at least one or more of the
<strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   What would the appropriate hypotheses be for testing the regression coefficients using the F ratio in the above table?</strong> A)H<sub>0</sub>:   H<sub>a</sub>:   B)H<sub>0</sub>:   H<sub>a</sub>: at least one of the   is not 0 C)H<sub>0</sub>:   H<sub>a</sub>:   D)H<sub>0</sub>: all the   = 0 H<sub>a</sub>: all the   <font face=symbol></font> 0 E)H<sub>0</sub>: at most all of the   = 0 H<sub>a</sub>: at least one or more of the   = 0 = 0
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55
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   In the above computer output we note that the t ratio for the variable RunPulse is -3.04,with a P-value of 0.0056.What is the best interpretation of this result?</strong> A)The small P-value suggests that the variable RunPulse is not a significant predictor of Oxygen Uptake. B)There is strong evidence that RunPulse is an important variable. C)When assessing the value of variables for predicting Oxygen Uptake,the variable RunPulse by itself is very important. D)The small P-value suggests that the variable RunPulse is statistically significant when all the other predictor variables are included in the regression equation. E)The regression equation should include RunPulse since it is a statistically significant variable. In the above computer output we note that the t ratio for the variable RunPulse is -3.04,with a P-value of 0.0056.What is the best interpretation of this result?

A)The small P-value suggests that the variable RunPulse is not a significant predictor of Oxygen Uptake.
B)There is strong evidence that RunPulse is an important variable.
C)When assessing the value of variables for predicting Oxygen Uptake,the variable RunPulse by itself is very important.
D)The small P-value suggests that the variable RunPulse is statistically significant when all the other predictor variables are included in the regression equation.
E)The regression equation should include RunPulse since it is a statistically significant variable.
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56
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   Based on this model,are men bigger risktakers than women?</strong> A)Yes B)No Based on this model,are men bigger risktakers than women?

A)Yes
B)No
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57
In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis. <strong>In this experiment,the risk-taking propensity of 90 inner city drug users was measured using a repeated measures test called the Behavioral Analogue Risk Task (BART;Lejuez et al. ,2002).The higher the BART score,the higher the risk-taking propensity.Participants also filled out questionnaires so that their Psychopathic Personality Inventory (PPI)scores could be computed.PPI scores are used to detect psychopathic traits in a covert manner and are a common indicator of one's level of psychopathy.The main goal of the experiment was to examine the relationship between risk-taking (measured by BART)based on one's level of psychopathy (measured by PPI on a scale of 0-100),gender (1 for male and 2 for female),and heroin use (1 for heroin use and 0 for no heroin use).Below is a partial output of a multiple regression analysis.   How many explanatory variables are in this study?</strong> A)One B)Two C)Three How many explanatory variables are in this study?

A)One
B)Two
C)Three
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58
A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by **)for a least-squares fit of a multiple regression model using these variables. <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the estimate of the parameter   ?</strong> A)0.404 B)0.163 C)51.885 D)7.203 E)4.141 What is the estimate of the parameter <strong>A study was conducted on 40 different brands of golf balls with respect to the distance the ball traveled after being struck with standardized test 7-iron.The response variable DIST is the measurement of the carry distance of the shot in yards.The explanatory variables are SMASH,the ratio of the ball speed/club speed at impact;SPIN,the initial spin rate of the ball in RPMs;and HEIGHT,the peak height of the ball in flight measured in feet. The following is a table showing some computer output (missing results are shown by <sub>**</sub>)for a least-squares fit of a multiple regression model using these variables.   What is the estimate of the parameter   ?</strong> A)0.404 B)0.163 C)51.885 D)7.203 E)4.141 ?

A)0.404
B)0.163
C)51.885
D)7.203
E)4.141
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59
Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by **). <strong>Data were obtained in a study of the oxygen uptake of 31 middle-aged-males and females while exercising.The researchers were interested in the use of a variety of variables as predictors of Oxygen Uptake.The variables that were measured on the subjects were Age,Weight,the time taken to run a specified distance (Runtime),pulse rate at the end of the run (RunPulse),their resting pulse rate (RstPulse),and their maximum pulse rate during the run (MaxPulse).The following table from a computer analysis of the data is provided (with some entries deleted and replaced by <sub>**</sub>).   The degrees of freedom for model (DFM)and total (DFT)are</strong> A)DFM = 5 and DFT = 31. B)DFM = 4 and DFT = 30. C)DFM = 6 and DFT = 31. D)DFM = 6 and DFT = 30. E)DFM = 5 and DFT = 30. The degrees of freedom for model (DFM)and total (DFT)are

A)DFM = 5 and DFT = 31.
B)DFM = 4 and DFT = 30.
C)DFM = 6 and DFT = 31.
D)DFM = 6 and DFT = 30.
E)DFM = 5 and DFT = 30.
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60
What is the major difference between a simple linear regression model and a multiple linear regression model?

A)In simple linear regression you can only have quantitative explanatory variables.In multiple linear regression you can have quantitative and categorical explanatory variables.
B)In simple linear regression you have many explanatory variables.In multiple linear regression you have only one explanatory variable.
C)In simple linear regression you have only one explanatory variable.In multiple linear regression you can have many explanatory variables.
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61
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The test statistic used to test the null hypothesis that parents' marital status and level of happiness do not have an impact on a students' skill level in a sport is based on what distribution?

A)F
B)T
C)Normal
D)Binomial
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62
A multiple linear regression model can be described by DATA = FIT + RESIDUAL.What does the FIT part represent?

A)The parameters of the model
B)The subpopulation means
C)The variation of observations about the means
D)None of the above
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Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Examine the Q-Q plot of the residuals.What do you notice?</strong> A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses. B)The residuals appear Normal;therefore,the regression results are accurate. C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot. D)One cannot obtain any information about the model from the residuals. Examine the Q-Q plot of the residuals.What do you notice?

A)The Q-Q plot indicates some deviations from Normality,which could invalidate the analyses.
B)The residuals appear Normal;therefore,the regression results are accurate.
C)The residuals should be checked using a boxplot instead of a Q-Q plot.Not enough information can be obtained from the Q-Q plot.
D)One cannot obtain any information about the model from the residuals.
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Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.What is the number of cases?

A)100
B)35
C)4
D)None of the above
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65
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?</strong> A)Age B)Married C)Liquor D)This cannot be determined from the information given. Observe the table for the descriptive statistics.Which of the variables has a value that is more than 3 standard deviations from the mean?

A)Age
B)Married
C)Liquor
D)This cannot be determined from the information given.
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What is a multiple correlation coefficient?

A)A measure of the correlation between the observations yi and the predicted values <strong>What is a multiple correlation coefficient?</strong> A)A measure of the correlation between the observations y<sub>i</sub> and the predicted values   B)The proportion of the variation of the response variable that is explained by the explanatory variables C)The parameters in a multiple regression model D)None of the above
B)The proportion of the variation of the response variable that is explained by the explanatory variables
C)The parameters in a multiple regression model
D)None of the above
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Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What should be done to examine the relationship between every pair of variables more closely?</strong> A)Examine the 36 scatterplots that represent every pairwise relationship. B)Examine the 26 scatterplots that represent every pairwise relationship. C)Examine side-by-side boxplots of all the 9 variables in the model. D)Examine a histogram of all the 9 variables in the model. What should be done to examine the relationship between every pair of variables more closely?

A)Examine the 36 scatterplots that represent every pairwise relationship.
B)Examine the 26 scatterplots that represent every pairwise relationship.
C)Examine side-by-side boxplots of all the 9 variables in the model.
D)Examine a histogram of all the 9 variables in the model.
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A multiple linear regression model can be described by DATA = FIT + RESIDUAL.What does the RESIDUAL part represent?

A)The parameters of the model
B)The subpopulation means
C)The variation of observations about the means
D)None of the above
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In multiple regression,what does the parameter 2 measure?

A)The variability of the responses about the population regression equation
B)The degrees of freedom associated with s2
C)The subpopulation means
D)None of the above
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Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?</strong> A)Yes,all of the variables in a regression model need to be normal. B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem. C)No,there are no distribution assumptions for the independent variables in a regression analysis. D)No,only in simple linear regression does the independent variable need to be normally distributed. Preliminary analysis indicated that the independent variable,Greek,was clearly not normal and skewed left.Will this cause any problems with the results of the regression analysis?

A)Yes,all of the variables in a regression model need to be normal.
B)Yes,however performing a transformation of the variable Greek that results in a normally distributed distribution will fix the problem.
C)No,there are no distribution assumptions for the independent variables in a regression analysis.
D)No,only in simple linear regression does the independent variable need to be normally distributed.
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71
Multiple regression can be used for which of the following?

A)Prediction
B)Extrapolation
C)All of the above
D)None of the above
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72
Suppose you want to perform a multiple linear regression analysis on data.You survey several students on campus and ask them a few questions.Which format below would you use to enter the data into a software program?

A) <strong>Suppose you want to perform a multiple linear regression analysis on data.You survey several students on campus and ask them a few questions.Which format below would you use to enter the data into a software program?</strong> A)   B)
B) <strong>Suppose you want to perform a multiple linear regression analysis on data.You survey several students on campus and ask them a few questions.Which format below would you use to enter the data into a software program?</strong> A)   B)
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73
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?</strong> A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis. B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor. C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model. D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model. The explanatory variables tuition,age,and liquor not highly corrected with crime.Does that mean they should not be in the model?

A)Yes,because only variables that are highly correlated with the response variable will be significant predictors in a regression analysis.
B)No.Just because a variable is not correlated with the response variable does not imply it will not be a statistically significant predictor.
C)No,because as long the correlation coefficient is large enough,that variable will be a significant predictor in a regression model.
D)Yes.Only in simple linear regression would variables that are not highly correlated with the response variable be statistically significant predictors in a regression model.
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74
Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )

A) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)
B) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)
C) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)
D) <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)     <strong>Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.The statistical model for the multiple linear regression is in the form of which of the following? (Note: assume i = 1 to n,where n is the number of cases. )</strong> A)     B)     C)     D)
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Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.What is/are the explanatory variables in this study?

A)Skill level in a sport
B)Marital status
C)Level of happiness
D)B and C
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76
Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the response variable,crime,meet the assumption necessary for the analysis?</strong> A)Yes,the response variable appears perfectly normal. B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed. C)You cannot tell from the information provided. D)There are no assumptions for the response variable for a regression analysis. Does the response variable,crime,meet the assumption necessary for the analysis?

A)Yes,the response variable appears perfectly normal.
B)No,the Q-Q plot shows slight curvatures which may indicate the data are skewed.
C)You cannot tell from the information provided.
D)There are no assumptions for the response variable for a regression analysis.
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Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             What type of statistical analysis was used on these data?</strong> A)Simple linear regression B)Multiple linear regression C)Logistic regression D)Categorical data analysis What type of statistical analysis was used on these data?

A)Simple linear regression
B)Multiple linear regression
C)Logistic regression
D)Categorical data analysis
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Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?</strong> A)At least one of the regression coefficients is different from zero in the population regression equation. B)All of the regression coefficients are different from zero in the population regression equation. C)None of the regression coefficients are different from zero in the population regression equation. The ANOVA F statistic is 1.642 with a P-value of .130.What does this tell us about the regression coefficients for the explanatory variables?

A)At least one of the regression coefficients is different from zero in the population regression equation.
B)All of the regression coefficients are different from zero in the population regression equation.
C)None of the regression coefficients are different from zero in the population regression equation.
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Many people believe that parents' marital status influences their child's development throughout life and has a large effect on their child's skill in sports.A survey was sent to 100 students who were in athletics in college.Responses from 35 students were received.The researchers were interested in determining whether the marital status and level of happiness of the students' parents would predict the student's self-rated skill level in a sport.What is the response variable in this study?

A)Skill level in a sport
B)Marital status
C)Level of happiness
D)B and C
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Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. <strong>Campus crime rates are generally lower than the national average;however thousands of crimes take place on college campuses daily.Cities that are notoriously dangerous would likely be undesirable locations for a college campus.A study examined the crime rates on campuses throughout the United States and whether or not they were significantly affected by surrounding cities.A regression analysis was performed to investigate which characteristics of a city,along with a few chosen demographics of a school,impacted the crime rate on a college campus.There are over 4000 colleges and universities in the United States.The study included a random sample of 129 institutions.The response variable was the number of crimes per 1000 people.Explanatory variables included the percent of married couples in the city (married),tuition of the university (tuition),average income of the city (income),unemployment rate of the city (unemployment),percent of students who belong to a fraternity or sorority (Greek),average age of the students at the university (age),and number of liquor stores in the city (liquor).A complete analysis of the data is shown below.             Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?</strong> A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis. B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables. Does the significance test for the individual regression coefficients for marriage and income contradict the information we obtained from the correlation table?

A)Yes,both marriage and income are correlated with crime and the correlation is statistically significant.Therefore,something is wrong with the regression analysis.
B)No,marriage and income are both highly correlated with each other.Therefore,there is likely a significant overlap of the predictive information from these variables.
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Unlock for access to all 95 flashcards in this deck.