Exam 15: Multiple Regression
Exam 1: Data and Statistics84 Questions
Exam 2: Descriptive Statistics: Tabular and Graphical Displays67 Questions
Exam 3: Descriptive Statistics: Numerical Measures127 Questions
Exam 4: Introduction to Probability99 Questions
Exam 5: Discrete Probability Distributions86 Questions
Exam 6: Continuous Probability Distributions120 Questions
Exam 7: Sampling and Sampling Distributions117 Questions
Exam 8: Interval Estimation144 Questions
Exam 9: Hypothesis Tests129 Questions
Exam 10: Inference About Means and Proportions With Two Populations85 Questions
Exam 11: Inferences About Population Variances85 Questions
Exam 12: Comparing Multiple Proportions, Tests of Independence and Goodness of Fit59 Questions
Exam 13: Experimental Design and Analysis of Variance80 Questions
Exam 14: Simple Linear Regression131 Questions
Exam 15: Multiple Regression103 Questions
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In a multiple regression model involving 44 observations, the following estimated regression equation was obtained.
= 50 + 13x1 + 40x2 + 68x3
For this model, SSR = 600 and SSE = 400.The computed F statistic for testing the significance of the above model is

(Multiple Choice)
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The following estimated regression equation was developed relating yearly income (y in $1000s) of 30 individuals with their age (x1) and their gender (x2) (0 if male and 1 if female).
= 30 + .7x1 + 3x2
Also provided are SST = 1200 and SSE = 384.The multiple coefficient of determination is

(Multiple Choice)
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The following estimated regression equation was developed relating yearly income (y in $1000s) of 30 individuals with their age (x1) and their gender (x2) (0 if male and 1 if female).
= 30 + .7x1 + 3x2
Also provided are SST = 1200 and SSE = 384.The yearly income (in $) expected of a 24-year-old male individual is

(Multiple Choice)
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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.
Carry out the test of significance for the parameter β1 at the 1% level.The null hypothesis should

(Multiple Choice)
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A regression analysis involved 5 independent variables and 99 observations.The critical value of t for testing the significance of each of the independent variable's coefficients will have _____ degrees of freedom.
(Multiple Choice)
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In a multiple regression analysis, SSR = 1000 and SSE = 200.The multiple coefficient of determination is
(Multiple Choice)
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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.
The sum of squares due to error (SSE) equals

(Multiple Choice)
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A regression analysis involved 17 independent variables and 697 observations.The critical value of t for testing the significance of each of the independent variable's coefficients will have
(Multiple Choice)
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In order to test for the significance of a regression model involving 3 independent variables and 47 observations, the numerator and denominator degrees of freedom (respectively) for the critical value of F are
(Multiple Choice)
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In order to test for the significance of a regression model involving 10 independent variables and 100 observations, the numerator and denominator degrees of freedom (respectively) for the critical value of F are
(Multiple Choice)
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A regression model involving 4 independent variables and a sample of 15 observations resulted in the following sum of squares. SSR = 165
SSE = 60
The multiple coefficient of determination is
(Multiple Choice)
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Determine if the model is significant based upon the data given at α = .01. 

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A regression analysis involved 2 independent variables and 27 observations.The critical value of t for testing the significance of each of the independent variable's coefficients will have _____ degrees of freedom.
(Multiple Choice)
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A regression model between sales (y in $1000), unit price (x1 in dollars), and television advertisement (x2 in dollars) resulted in the following function:
= 7 - 4x1 + 5x2
For this model, SSR = 3500, SSE = 1500, and the sample size is 20.The adjusted multiple coefficient of determination for this problem is

(Multiple Choice)
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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.
The t value obtained from the table which is used to test an individual parameter at the 1% level is

(Multiple Choice)
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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.
The degrees of freedom for the sum of squares explained by the regression (SSR) are

(Multiple Choice)
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In a multiple regression model involving 44 observations, the following estimated regression equation was obtained:
= 30 + 18x1 + 43x2 + 87x3
For this model, SSR = 800 and SST = 1400.The multiple correlation coefficient for the above model is

(Multiple Choice)
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