Deck 14: Regression Analysis

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Question
The value 0.35 of a sample correlation coefficient indicates a weaker linear relationship than that of -0.40.
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Question
A scatterplot can help determine if two variables are related in some systematic way.
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Compared to the sample correlation coefficient,the sample covariance is a better measure to gauge the strength of the linear relationship between two variables.
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The value 0.75 of a sample correlation coefficient indicates a stronger linear relationship than that of 0.60.
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Each point in the scatterplot represents one observed value for one variable.
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The value -0.75 of a sample correlation coefficient indicates a stronger linear relationship than that of 0.60.
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In the simple linear regression model,β0 is the y-intercept of the line In the simple linear regression model,β<sub>0</sub> is the y-intercept of the line   .<div style=padding-top: 35px> .
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In testing the population correlation coefficient,the alternative hypothesis is In testing the population correlation coefficient,the alternative hypothesis is   .<div style=padding-top: 35px> .
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Which of the following identifies the range for a correlation coefficient?

A)Any value less than 1
B)Any value greater than 0
C)Any value between 0 and 1
D)None of the above
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The positive square root of the coefficient of determination in simple linear regression is always equal to the correlation coefficient.
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The correlation coefficient could be considered as a "standardized covariance."
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The sample correlation coefficient cannot equal zero.
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A correlation coefficient r = -0.85 could indicate a:

A)Very weak positive linear relationship.
B)Very strong negative linear relationship.
C)Very weak negative linear relationship.
D)Very strong positive linear relationship.
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The following scatterplot implies that the relationship between the two variables x and y is: <strong>The following scatterplot implies that the relationship between the two variables x and y is:  </strong> A)Strong and positive. B)Strong and negative. C)Weak and negative. D)No relationship. <div style=padding-top: 35px>

A)Strong and positive.
B)Strong and negative.
C)Weak and negative.
D)No relationship.
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If two linear regression models have the same number of explanatory variables,a model with an R2 value of 0.45 is a better prediction model than a model with an R2 value of 0.65.
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Another name for an explanatory variable is the dependent variable.
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Simple linear regression includes more than one explanatory variable.
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The simple linear regression model can be written in the form The simple linear regression model can be written in the form  <div style=padding-top: 35px>
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The correlation coefficient can only range between 0 and 1.
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Covariance can be used to determine if the linear relationship between two variables is positive or negative.
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Which of the following statements is least accurate concerning correlation analysis?

A)Correlation does not imply causation.
B)The correlation coefficient captures only a linear relationship.
C)The correlation coefficient may not be a reliable measure when outliers are present in one or the both of the variables.
D)The correlation coefficient describes both the direction and strength of the relationship between two variables only if the two variables have the same units of measurement.
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Consider the following data: <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px> ,and <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px> .What is the sample regression equation?

A) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
B) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
C) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
D) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
Question
Given the augmented Phillips model: <strong>Given the augmented Phillips model:   ,where y = actual rate of inflation (%),x<sub>1</sub> = unemployment rate (%),and x<sub>2</sub> = anticipated inflation rate (%).The response variable(s)in this model is(are)the:</strong> A)Unemployment rate B)Actual inflation rate C)Anticipated inflation rate D)Unemployment rate and anticipated inflation rate <div style=padding-top: 35px> ,where y = actual rate of inflation (%),x1 = unemployment rate (%),and x2 = anticipated inflation rate (%).The response variable(s)in this model is(are)the:

A)Unemployment rate
B)Actual inflation rate
C)Anticipated inflation rate
D)Unemployment rate and anticipated inflation rate
Question
When testing whether the correlation coefficient differs from zero,the value of the test statistic is <strong>When testing whether the correlation coefficient differs from zero,the value of the test statistic is   with a corresponding p-value of 0.0061.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?</strong> A)Yes,since the p-value is less than 0.05. B)Yes,since the absolute value of the test statistic exceeds 0.05. C)No,since the p-value is less than 0.05. D)No,since the absolute value of the test statistic exceeds 0.05. <div style=padding-top: 35px> with a corresponding p-value of 0.0061.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?

A)Yes,since the p-value is less than 0.05.
B)Yes,since the absolute value of the test statistic exceeds 0.05.
C)No,since the p-value is less than 0.05.
D)No,since the absolute value of the test statistic exceeds 0.05.
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Simple linear regression analysis differs from multiple regression analysis in that:

A)Simple linear regression uses only one explanatory variable.
B)The coefficient of correlation is meaningless in simple linear regression.
C)Goodness-of-fit measures cannot be calculated with simple linear regression.
D)The coefficient of determination is always higher in simple linear regression.
Question
The following scatterplot implies that the relationship between the two variables x and y is: <strong>The following scatterplot implies that the relationship between the two variables x and y is:  </strong> A)Weak and positive. B)Strong and positive. C)Strong and negative. D)No relationship. <div style=padding-top: 35px>

A)Weak and positive.
B)Strong and positive.
C)Strong and negative.
D)No relationship.
Question
A regression equation was estimated as <strong>A regression equation was estimated as   .If   and   ,the predicted value of y would be:</strong> A)29. B)77. C)233. D)281. <div style=padding-top: 35px> .If <strong>A regression equation was estimated as   .If   and   ,the predicted value of y would be:</strong> A)29. B)77. C)233. D)281. <div style=padding-top: 35px> and <strong>A regression equation was estimated as   .If   and   ,the predicted value of y would be:</strong> A)29. B)77. C)233. D)281. <div style=padding-top: 35px> ,the predicted value of y would be:

A)29.
B)77.
C)233.
D)281.
Question
In the sample regression equation <strong>In the sample regression equation   ,what is   ?</strong> A)The y-intercept B)The slope of the equation C)The value of y when x = 0 D)The predicted value of y,given a specific x value <div style=padding-top: 35px> ,what is <strong>In the sample regression equation   ,what is   ?</strong> A)The y-intercept B)The slope of the equation C)The value of y when x = 0 D)The predicted value of y,given a specific x value <div style=padding-top: 35px> ?

A)The y-intercept
B)The slope of the equation
C)The value of y when x = 0
D)The predicted value of y,given a specific x value
Question
Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   .The explanatory variable is:</strong> A)y B)x C)ε D)β<sub>0</sub> <div style=padding-top: 35px> .The explanatory variable is:

A)y
B)x
C)ε
D)β0
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The variance of the rates of return is 0.25 for stock X and 0.01 for stock Y.The covariance between the returns of X and Y is -0.01.The correlation of the rates of return between X and Y is:

A)-0.25
B)-0.20
C)0.20
D)0.25
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When testing whether the correlation coefficient differs from zero,the value of the test statistic is <strong>When testing whether the correlation coefficient differs from zero,the value of the test statistic is   with a corresponding p-value of 0.0653.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?</strong> A)Yes,since the p-value exceeds 0.05. B)Yes,since the test statistic value of 1.95 exceeds 0.05. C)No,since the p-value exceeds 0.05. D)No,since the test statistic value of 1.95 exceeds 0.05. <div style=padding-top: 35px> with a corresponding p-value of 0.0653.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?

A)Yes,since the p-value exceeds 0.05.
B)Yes,since the test statistic value of 1.95 exceeds 0.05.
C)No,since the p-value exceeds 0.05.
D)No,since the test statistic value of 1.95 exceeds 0.05.
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Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   .The random error term is:</strong> A)y B)x C)ε D)β<sub>0</sub> <div style=padding-top: 35px> .The random error term is:

A)y
B)x
C)ε
D)β0
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A regression equation was estimated as <strong>A regression equation was estimated as   .If   ,the predicted value of y is:</strong> A)-80 B)-90 C)110 D)120 <div style=padding-top: 35px> .If <strong>A regression equation was estimated as   .If   ,the predicted value of y is:</strong> A)-80 B)-90 C)110 D)120 <div style=padding-top: 35px> ,the predicted value of y is:

A)-80
B)-90
C)110
D)120
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The sample standard deviations for x and y are 10 and 15,respectively.The covariance between x and y is -300.The correlation coefficient between x and y is:

A)-2
B)-0.5
C)0.5
D)2
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Consider the following data: <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 <div style=padding-top: 35px> ,and <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 <div style=padding-top: 35px> .Calculate the sample correlation coefficient, <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 <div style=padding-top: 35px> .

A)-0.40
B)-0.20
C)0.20
D)0.40
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Consider the following data: <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 <div style=padding-top: 35px> ,and <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 <div style=padding-top: 35px> .Calculate the sample correlation coefficient, <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 <div style=padding-top: 35px> .

A)-0.40
B)-0.20
C)0.20
D)0.40
Question
Consider the following data: <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px> ,and <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px> .What is the sample regression equation?

A) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
B) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
C) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
D) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
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What is the name of the variable that's used to predict another variable?

A)Response
B)Explanatory
C)Coefficient of determination
D)Standard error of the estimate
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Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   ;β<sub>0</sub> and β<sub>1</sub> are:</strong> A)the response variables. B)the random error terms. C)the unknown parameters. D)the explanatory variables. <div style=padding-top: 35px> 0 and β1 are:

A)the response variables.
B)the random error terms.
C)the unknown parameters.
D)the explanatory variables.
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Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   .The response variable is:</strong> A)y B)x C)ε D)β<sub>0</sub> <div style=padding-top: 35px> .The response variable is:

A)y
B)x
C)ε
D)β0
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Calculate the value of <strong>Calculate the value of   given the ANOVA portion of the following regression output:  </strong> A)0.151 B)0.515 C)0.849 D)1.000 <div style=padding-top: 35px> given the ANOVA portion of the following regression output: <strong>Calculate the value of   given the ANOVA portion of the following regression output:  </strong> A)0.151 B)0.515 C)0.849 D)1.000 <div style=padding-top: 35px>

A)0.151
B)0.515
C)0.849
D)1.000
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Using the same data set,four models are estimated using the same response variable,however,the number of explanatory variables differs.Which model provides the best fit? <strong>Using the same data set,four models are estimated using the same response variable,however,the number of explanatory variables differs.Which model provides the best fit?  </strong> A)Model 1 B)Model 2 C)Model 3 D)Model 4 <div style=padding-top: 35px>

A)Model 1
B)Model 2
C)Model 3
D)Model 4
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In a simple linear regression model,if the plots on a scatter diagram lie on a straight line,what is the coefficient of determination?

A)-1
B)0
C)+1
D)Infinity
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Consider the sample regression equation: <strong>Consider the sample regression equation:   ,with an R<sup>2</sup> value of 0.81.What is the value of the correlation coefficient between x and y?</strong> A)-0.90 B)-0.81 C)0.81 D)0.90 <div style=padding-top: 35px> ,with an R2 value of 0.81.What is the value of the correlation coefficient between x and y?

A)-0.90
B)-0.81
C)0.81
D)0.90
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In the estimation of a multiple regression model with two explanatory variables and 20 observations, <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.10 B)0.45 C)0.55 D)0.90 <div style=padding-top: 35px> and <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.10 B)0.45 C)0.55 D)0.90 <div style=padding-top: 35px> .What is the value of R2?

A)0.10
B)0.45
C)0.55
D)0.90
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In a simple linear regression model,if the plots on a scatter diagram lie on a straight line,what is the standard error of the estimate?

A)-1
B)0
C)+1
D)Infinity
Question
The standard error of the estimate measures

A)the variability of the explanatory variables.
B)the variability of the values of the sample regression coefficients.
C)the variability of the observed y-values around the predicted y-values.
D)the variability of the predicted y-values around the mean of the observed y-values.
Question
The coefficient of determination R2 is ________.

A)sometimes negative.
B)always lower than adjusted R2
C)usually higher than adjusted R2
D)always equal to adjusted R2
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Consider the sample regression equation: <strong>Consider the sample regression equation:   ,with an R<sup>2</sup> value of 0.65.What is the value of the correlation coefficient between x and y?</strong> A)-0.81 B)-0.65 C)0.81 D)0.65 <div style=padding-top: 35px> ,with an R2 value of 0.65.What is the value of the correlation coefficient between x and y?

A)-0.81
B)-0.65
C)0.81
D)0.65
Question
Which of the following is not true of the standard error of the estimate?

A)It can take on negative values.
B)Theoretically,its value has no predefined upper limit.
C)It is a measure of the accuracy of the regression model.
D)It is based on the squared deviations between the actual and predicted values of the response variable.
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The capital asset pricing model is given by: <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> ,where <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> = expected return on the market, <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> = risk-free market return,and <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> = expected return on a stock or portfolio of interest.The explanatory variable in this model is:

A) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> .
B) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> .
C) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> .
D) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px>
Question
Consider the sample regression equation: <strong>Consider the sample regression equation:   .When x<sub>1</sub> increases 1 unit and x<sub>2</sub> increases 2 units,while x<sub>3</sub> and x<sub>4</sub> remain unchanged,what change would you expect in the predicted y?</strong> A)Decrease by 2 B)Decrease by 4 C)Decrease by 7 D)No change in predicted y <div style=padding-top: 35px> .When x1 increases 1 unit and x2 increases 2 units,while x3 and x4 remain unchanged,what change would you expect in the predicted y?

A)Decrease by 2
B)Decrease by 4
C)Decrease by 7
D)No change in predicted y
Question
Consider the sample regression equation: <strong>Consider the sample regression equation:   .When x<sub>1</sub> increases 1 unit and x<sub>2</sub> increases 2 units,while x<sub>3</sub> and x<sub>4</sub> remain unchanged,what change would you expect in the predicted y?</strong> A)Decrease by 2 B)Decrease by 10 C)Increase by 2 D)No change in the predicted y <div style=padding-top: 35px> .When x1 increases 1 unit and x2 increases 2 units,while x3 and x4 remain unchanged,what change would you expect in the predicted y?

A)Decrease by 2
B)Decrease by 10
C)Increase by 2
D)No change in the predicted y
Question
The R2 of a multiple regression of y on x1 and x2 measures the

A)Percent variability of y that is explained by the variability of x1.
B)Percent variability of y that is explained by the variability of x2
C)Statistical significance of the coefficients in the regression equation.
D)Percent variability of y that is explained by the variability of x1 and x2.
Question
Given the augmented Phillips model: <strong>Given the augmented Phillips model:   ,where y = actual rate of inflation (%),x<sub>1</sub> = unemployment rate (%),and x<sub>2</sub> = anticipated inflation rate (%).The explanatory variable(s)in this model is(are)the:</strong> A)Unemployment rate B)Actual inflation rate C)Anticipated inflation rate D)Unemployment rate and anticipated inflation rate <div style=padding-top: 35px> ,where y = actual rate of inflation (%),x1 = unemployment rate (%),and x2 = anticipated inflation rate (%).The explanatory variable(s)in this model is(are)the:

A)Unemployment rate
B)Actual inflation rate
C)Anticipated inflation rate
D)Unemployment rate and anticipated inflation rate
Question
The standard error of the estimate measures

A)the standard deviation of the residuals.
B)the standard deviation of the response variable.
C)the standard deviation of the explanatory variable.
D)the standard deviation of the correlation coefficient.
Question
The capital asset pricing model is given by: <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> ,where <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> = expected return on the market, <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> = risk-free market return,and <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> = expected return on a stock or portfolio of interest.The response variable in this model is:

A) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> .
B) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> .
C) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px> .
D) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   <div style=padding-top: 35px>
Question
A simple linear regression of the return of firm A ( <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 <div style=padding-top: 35px> )on the return of firm B ( <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 <div style=padding-top: 35px> ),based on 18 observations,is <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 <div style=padding-top: 35px> = 2.2 + 0.4 <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 <div style=padding-top: 35px> .If the coefficient of determination from this regression is 0.09 calculate the correlation between <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 <div style=padding-top: 35px> and <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 <div style=padding-top: 35px> .

A)0.03
B)0.04
C)0.09
D)0.30
Question
When two regression models applied on the same data set have the same response variable but a different number of explanatory variables,the model that would evidently provide the better fit is the one with a

A)Lower standard error of the estimate and a higher coefficient of determination.
B)Higher standard error of the estimate and a higher coefficient of determination.
C)Higher coefficient of determination and a lower adjusted coefficient of determination.
D)Lower standard error of the estimate and a higher adjusted coefficient of determination.
Question
Unlike the coefficient of determination,the coefficient of correlation in a simple linear regression

A)Can never have an absolute value greater than 1.
B)Measures the percentage of variation explained by the regression line.
C)Indicates whether the slope of the regression line is positive or negative.
D)Measures the strength of association between the two variables more exactly.
Question
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the coefficient of determination.</strong> A)0.1348 B)0.1558 C)0.8442 D)0.8652 <div style=padding-top: 35px> .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the coefficient of determination.</strong> A)0.1348 B)0.1558 C)0.8442 D)0.8652 <div style=padding-top: 35px> Refer to Exhibit 14-5.Calculate the coefficient of determination.

A)0.1348
B)0.1558
C)0.8442
D)0.8652
Question
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Interpret the slope coefficient.</strong> A)If Advertising goes up by $100,then on average,Sales go up by $2,880. B)If Sales go up by $100,then on average,Advertising goes up by $2,880. C)If Advertising goes up by $100,then on average,Sales go up by $4,298. D)If Sales go up by $100,then on average,Advertising goes up by $4,298. <div style=padding-top: 35px> .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Interpret the slope coefficient.</strong> A)If Advertising goes up by $100,then on average,Sales go up by $2,880. B)If Sales go up by $100,then on average,Advertising goes up by $2,880. C)If Advertising goes up by $100,then on average,Sales go up by $4,298. D)If Sales go up by $100,then on average,Advertising goes up by $4,298. <div style=padding-top: 35px> Refer to Exhibit 14-5.Interpret the slope coefficient.

A)If Advertising goes up by $100,then on average,Sales go up by $2,880.
B)If Sales go up by $100,then on average,Advertising goes up by $2,880.
C)If Advertising goes up by $100,then on average,Sales go up by $4,298.
D)If Sales go up by $100,then on average,Advertising goes up by $4,298.
Question
Exhibit 14-2.A statistics student is asked to estimate <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px> .She calculates the following values. <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px> Refer to Exhibit 14-2.What is the sample regression equation?

A) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
B) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
C) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
D) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
Question
In the estimation of a multiple regression model with two explanatory variables and 20 observations, <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.39 B)0.45 C)0.55 D)0.61 <div style=padding-top: 35px> and <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.39 B)0.45 C)0.55 D)0.61 <div style=padding-top: 35px> .The value of adjusted R2 is closest to:

A)0.39
B)0.45
C)0.55
D)0.61
Question
Exhibit 14-3.Consider the following sample regression equation <strong>Exhibit 14-3.Consider the following sample regression equation   ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of Product A is $5,then we expect demand to be</strong> A)50 B)500 C)5,000 D)50,000. <div style=padding-top: 35px> ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of Product A is $5,then we expect demand to be

A)50
B)500
C)5,000
D)50,000.
Question
Exhibit 14-2.A statistics student is asked to estimate <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.Calculate b<sub>1</sub>.</strong> A)-1.29 B)-0.51 C)0.51 D)1.29 <div style=padding-top: 35px> .She calculates the following values. <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.Calculate b<sub>1</sub>.</strong> A)-1.29 B)-0.51 C)0.51 D)1.29 <div style=padding-top: 35px> Refer to Exhibit 14-2.Calculate b1.

A)-1.29
B)-0.51
C)0.51
D)1.29
Question
In the estimation of a multiple regression model with four explanatory variables and 25 observations, <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.16 B)0.34 C)0.66 D)0.84 <div style=padding-top: 35px> and <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.16 B)0.34 C)0.66 D)0.84 <div style=padding-top: 35px> .What is the value of R2?

A)0.16
B)0.34
C)0.66
D)0.84
Question
Exhibit 14-6.A manager at a local bank analyzed the relationship between monthly salary (y,in $)and length of service (x,measured in months)for 30 employees.She estimates <strong>Exhibit 14-6.A manager at a local bank analyzed the relationship between monthly salary (y,in $)and length of service (x,measured in months)for 30 employees.She estimates   .The following table summarizes a portion of the regression results:   Refer to Exhibit 14-6.The monthly salary of an employee that has worked for 48 months at the bank is closest to:</strong> A)$441. B)$785. C)$1050. D)$1226. <div style=padding-top: 35px> .The following table summarizes a portion of the regression results: <strong>Exhibit 14-6.A manager at a local bank analyzed the relationship between monthly salary (y,in $)and length of service (x,measured in months)for 30 employees.She estimates   .The following table summarizes a portion of the regression results:   Refer to Exhibit 14-6.The monthly salary of an employee that has worked for 48 months at the bank is closest to:</strong> A)$441. B)$785. C)$1050. D)$1226. <div style=padding-top: 35px> Refer to Exhibit 14-6.The monthly salary of an employee that has worked for 48 months at the bank is closest to:

A)$441.
B)$785.
C)$1050.
D)$1226.
Question
In the estimation of a multiple regression model with four explanatory variables and 25 observations, <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.21 B)0.34 C)0.66 D)0.79 <div style=padding-top: 35px> and <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.21 B)0.34 C)0.66 D)0.79 <div style=padding-top: 35px> .The value of adjusted R2 is closest to:

A)0.21
B)0.34
C)0.66
D)0.79
Question
Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.The correlation of the rates of return between X and Y is closest to:

A)0.20
B)0.24
C)0.36
D)0.40
Question
Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.When testing whether the correlation coefficient differs from zero,the value of the test statistic is <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.When testing whether the correlation coefficient differs from zero,the value of the test statistic is   .At the 5% significance level,the critical value is   .The conclusion to the hypothesis test is to:</strong> A)Reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. B)Reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. C)Do not reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. D)Do not reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. <div style=padding-top: 35px> .At the 5% significance level,the critical value is <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.When testing whether the correlation coefficient differs from zero,the value of the test statistic is   .At the 5% significance level,the critical value is   .The conclusion to the hypothesis test is to:</strong> A)Reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. B)Reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. C)Do not reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. D)Do not reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. <div style=padding-top: 35px> .The conclusion to the hypothesis test is to:

A)Reject H0;we can conclude that the correlation coefficient differs from zero.
B)Reject H0;we cannot conclude that the correlation coefficient differs from zero.
C)Do not reject H0;we can conclude that the correlation coefficient differs from zero.
D)Do not reject H0;we cannot conclude that the correlation coefficient differs from zero.
Question
Exhibit 14-4.Consider the following sample regression equation <strong>Exhibit 14-4.Consider the following sample regression equation   ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A increases by $3,then we expect the supply for Product A to</strong> A)increase by 30. B)decrease by 30. C)increase by 30,000. D)decrease by 30,000. <div style=padding-top: 35px> ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A increases by $3,then we expect the supply for Product A to

A)increase by 30.
B)decrease by 30.
C)increase by 30,000.
D)decrease by 30,000.
Question
Exhibit 14-4.Consider the following sample regression equation <strong>Exhibit 14-4.Consider the following sample regression equation   ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A is $5,then we expect supply to be</strong> A)250 B)2,500 C)25,000 D)250,000. <div style=padding-top: 35px> ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A is $5,then we expect supply to be

A)250
B)2,500
C)25,000
D)250,000.
Question
Exhibit 14-3.Consider the following sample regression equation <strong>Exhibit 14-3.Consider the following sample regression equation   ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of the good increases by $3,then we expect demand for Product A to</strong> A)increase by 60. B)decrease by 60. C)decrease by 60000. D)increase by 60000. <div style=padding-top: 35px> ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of the good increases by $3,then we expect demand for Product A to

A)increase by 60.
B)decrease by 60.
C)decrease by 60000.
D)increase by 60000.
Question
Exhibit 14-2.A statistics student is asked to estimate <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is y if x equals 2?</strong> A)6.62 B)11.78 C)58.22 D)63.38 <div style=padding-top: 35px> .She calculates the following values. <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is y if x equals 2?</strong> A)6.62 B)11.78 C)58.22 D)63.38 <div style=padding-top: 35px> Refer to Exhibit 14-2.What is y if x equals 2?

A)6.62
B)11.78
C)58.22
D)63.38
Question
Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:

A) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
B) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
C) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
D) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)   <div style=padding-top: 35px>
Question
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Predict Sales for a firm with Advertising of $500.</strong> A)$1,480 B)$40,100 C)$54,500 D)$148,000 <div style=padding-top: 35px> .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Predict Sales for a firm with Advertising of $500.</strong> A)$1,480 B)$40,100 C)$54,500 D)$148,000 <div style=padding-top: 35px> Refer to Exhibit 14-5.Predict Sales for a firm with Advertising of $500.

A)$1,480
B)$40,100
C)$54,500
D)$148,000
Question
Exhibit 14-4.Consider the following sample regression equation <strong>Exhibit 14-4.Consider the following sample regression equation   ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.The slope coefficient indicates that if</strong> A)the price of Product A increases by $1,then on average,supply decreases by 10. B)the price of Product A increases by $1,then on average,supply increases by 10. C)the price of Product A increases by $1,then on average,supply decreases by 10,000. D)the price of Product A increases by $1,then on average,supply increases by 10,000. <div style=padding-top: 35px> ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.The slope coefficient indicates that if

A)the price of Product A increases by $1,then on average,supply decreases by 10.
B)the price of Product A increases by $1,then on average,supply increases by 10.
C)the price of Product A increases by $1,then on average,supply decreases by 10,000.
D)the price of Product A increases by $1,then on average,supply increases by 10,000.
Question
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the standard error of the estimate.</strong> A)4.68 B)8.86 C)21.91 D)78.53 <div style=padding-top: 35px> .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the standard error of the estimate.</strong> A)4.68 B)8.86 C)21.91 D)78.53 <div style=padding-top: 35px> Refer to Exhibit 14-5.Calculate the standard error of the estimate.

A)4.68
B)8.86
C)21.91
D)78.53
Question
Exhibit 14-3.Consider the following sample regression equation <strong>Exhibit 14-3.Consider the following sample regression equation   ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.The slope coefficient indicates that if</strong> A)the price of Product A increases by $1,then on average,demand decreases by 20. B)the price of Product A increases by $1,then on average,demand increases by 20. C)the price of Product A increases by $1,then on average,demand decreases by 20000. D)the price of Product A increases by $1,then on average,demand increases by 20000. <div style=padding-top: 35px> ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.The slope coefficient indicates that if

A)the price of Product A increases by $1,then on average,demand decreases by 20.
B)the price of Product A increases by $1,then on average,demand increases by 20.
C)the price of Product A increases by $1,then on average,demand decreases by 20000.
D)the price of Product A increases by $1,then on average,demand increases by 20000.
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Deck 14: Regression Analysis
1
The value 0.35 of a sample correlation coefficient indicates a weaker linear relationship than that of -0.40.
True
2
A scatterplot can help determine if two variables are related in some systematic way.
True
3
Compared to the sample correlation coefficient,the sample covariance is a better measure to gauge the strength of the linear relationship between two variables.
False
4
The value 0.75 of a sample correlation coefficient indicates a stronger linear relationship than that of 0.60.
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5
Each point in the scatterplot represents one observed value for one variable.
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6
The value -0.75 of a sample correlation coefficient indicates a stronger linear relationship than that of 0.60.
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7
In the simple linear regression model,β0 is the y-intercept of the line In the simple linear regression model,β<sub>0</sub> is the y-intercept of the line   . .
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8
In testing the population correlation coefficient,the alternative hypothesis is In testing the population correlation coefficient,the alternative hypothesis is   . .
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9
Which of the following identifies the range for a correlation coefficient?

A)Any value less than 1
B)Any value greater than 0
C)Any value between 0 and 1
D)None of the above
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10
The positive square root of the coefficient of determination in simple linear regression is always equal to the correlation coefficient.
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11
The correlation coefficient could be considered as a "standardized covariance."
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12
The sample correlation coefficient cannot equal zero.
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13
A correlation coefficient r = -0.85 could indicate a:

A)Very weak positive linear relationship.
B)Very strong negative linear relationship.
C)Very weak negative linear relationship.
D)Very strong positive linear relationship.
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14
The following scatterplot implies that the relationship between the two variables x and y is: <strong>The following scatterplot implies that the relationship between the two variables x and y is:  </strong> A)Strong and positive. B)Strong and negative. C)Weak and negative. D)No relationship.

A)Strong and positive.
B)Strong and negative.
C)Weak and negative.
D)No relationship.
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15
If two linear regression models have the same number of explanatory variables,a model with an R2 value of 0.45 is a better prediction model than a model with an R2 value of 0.65.
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16
Another name for an explanatory variable is the dependent variable.
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17
Simple linear regression includes more than one explanatory variable.
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18
The simple linear regression model can be written in the form The simple linear regression model can be written in the form
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19
The correlation coefficient can only range between 0 and 1.
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20
Covariance can be used to determine if the linear relationship between two variables is positive or negative.
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21
Which of the following statements is least accurate concerning correlation analysis?

A)Correlation does not imply causation.
B)The correlation coefficient captures only a linear relationship.
C)The correlation coefficient may not be a reliable measure when outliers are present in one or the both of the variables.
D)The correlation coefficient describes both the direction and strength of the relationship between two variables only if the two variables have the same units of measurement.
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22
Consider the following data: <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   ,and <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   .What is the sample regression equation?

A) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
B) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
C) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
D) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
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23
Given the augmented Phillips model: <strong>Given the augmented Phillips model:   ,where y = actual rate of inflation (%),x<sub>1</sub> = unemployment rate (%),and x<sub>2</sub> = anticipated inflation rate (%).The response variable(s)in this model is(are)the:</strong> A)Unemployment rate B)Actual inflation rate C)Anticipated inflation rate D)Unemployment rate and anticipated inflation rate ,where y = actual rate of inflation (%),x1 = unemployment rate (%),and x2 = anticipated inflation rate (%).The response variable(s)in this model is(are)the:

A)Unemployment rate
B)Actual inflation rate
C)Anticipated inflation rate
D)Unemployment rate and anticipated inflation rate
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24
When testing whether the correlation coefficient differs from zero,the value of the test statistic is <strong>When testing whether the correlation coefficient differs from zero,the value of the test statistic is   with a corresponding p-value of 0.0061.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?</strong> A)Yes,since the p-value is less than 0.05. B)Yes,since the absolute value of the test statistic exceeds 0.05. C)No,since the p-value is less than 0.05. D)No,since the absolute value of the test statistic exceeds 0.05. with a corresponding p-value of 0.0061.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?

A)Yes,since the p-value is less than 0.05.
B)Yes,since the absolute value of the test statistic exceeds 0.05.
C)No,since the p-value is less than 0.05.
D)No,since the absolute value of the test statistic exceeds 0.05.
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25
Simple linear regression analysis differs from multiple regression analysis in that:

A)Simple linear regression uses only one explanatory variable.
B)The coefficient of correlation is meaningless in simple linear regression.
C)Goodness-of-fit measures cannot be calculated with simple linear regression.
D)The coefficient of determination is always higher in simple linear regression.
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26
The following scatterplot implies that the relationship between the two variables x and y is: <strong>The following scatterplot implies that the relationship between the two variables x and y is:  </strong> A)Weak and positive. B)Strong and positive. C)Strong and negative. D)No relationship.

A)Weak and positive.
B)Strong and positive.
C)Strong and negative.
D)No relationship.
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27
A regression equation was estimated as <strong>A regression equation was estimated as   .If   and   ,the predicted value of y would be:</strong> A)29. B)77. C)233. D)281. .If <strong>A regression equation was estimated as   .If   and   ,the predicted value of y would be:</strong> A)29. B)77. C)233. D)281. and <strong>A regression equation was estimated as   .If   and   ,the predicted value of y would be:</strong> A)29. B)77. C)233. D)281. ,the predicted value of y would be:

A)29.
B)77.
C)233.
D)281.
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28
In the sample regression equation <strong>In the sample regression equation   ,what is   ?</strong> A)The y-intercept B)The slope of the equation C)The value of y when x = 0 D)The predicted value of y,given a specific x value ,what is <strong>In the sample regression equation   ,what is   ?</strong> A)The y-intercept B)The slope of the equation C)The value of y when x = 0 D)The predicted value of y,given a specific x value ?

A)The y-intercept
B)The slope of the equation
C)The value of y when x = 0
D)The predicted value of y,given a specific x value
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29
Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   .The explanatory variable is:</strong> A)y B)x C)ε D)β<sub>0</sub> .The explanatory variable is:

A)y
B)x
C)ε
D)β0
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30
The variance of the rates of return is 0.25 for stock X and 0.01 for stock Y.The covariance between the returns of X and Y is -0.01.The correlation of the rates of return between X and Y is:

A)-0.25
B)-0.20
C)0.20
D)0.25
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31
When testing whether the correlation coefficient differs from zero,the value of the test statistic is <strong>When testing whether the correlation coefficient differs from zero,the value of the test statistic is   with a corresponding p-value of 0.0653.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?</strong> A)Yes,since the p-value exceeds 0.05. B)Yes,since the test statistic value of 1.95 exceeds 0.05. C)No,since the p-value exceeds 0.05. D)No,since the test statistic value of 1.95 exceeds 0.05. with a corresponding p-value of 0.0653.At the 5% significance level,can you conclude that the correlation coefficient differs from zero?

A)Yes,since the p-value exceeds 0.05.
B)Yes,since the test statistic value of 1.95 exceeds 0.05.
C)No,since the p-value exceeds 0.05.
D)No,since the test statistic value of 1.95 exceeds 0.05.
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32
Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   .The random error term is:</strong> A)y B)x C)ε D)β<sub>0</sub> .The random error term is:

A)y
B)x
C)ε
D)β0
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33
A regression equation was estimated as <strong>A regression equation was estimated as   .If   ,the predicted value of y is:</strong> A)-80 B)-90 C)110 D)120 .If <strong>A regression equation was estimated as   .If   ,the predicted value of y is:</strong> A)-80 B)-90 C)110 D)120 ,the predicted value of y is:

A)-80
B)-90
C)110
D)120
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34
The sample standard deviations for x and y are 10 and 15,respectively.The covariance between x and y is -300.The correlation coefficient between x and y is:

A)-2
B)-0.5
C)0.5
D)2
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35
Consider the following data: <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 ,and <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 .Calculate the sample correlation coefficient, <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 .

A)-0.40
B)-0.20
C)0.20
D)0.40
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36
Consider the following data: <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 ,and <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 .Calculate the sample correlation coefficient, <strong>Consider the following data:   ,and   .Calculate the sample correlation coefficient,   .</strong> A)-0.40 B)-0.20 C)0.20 D)0.40 .

A)-0.40
B)-0.20
C)0.20
D)0.40
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37
Consider the following data: <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   ,and <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)   .What is the sample regression equation?

A) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
B) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
C) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
D) <strong>Consider the following data:   ,and   .What is the sample regression equation?</strong> A)   B)   C)   D)
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38
What is the name of the variable that's used to predict another variable?

A)Response
B)Explanatory
C)Coefficient of determination
D)Standard error of the estimate
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39
Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   ;β<sub>0</sub> and β<sub>1</sub> are:</strong> A)the response variables. B)the random error terms. C)the unknown parameters. D)the explanatory variables. 0 and β1 are:

A)the response variables.
B)the random error terms.
C)the unknown parameters.
D)the explanatory variables.
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40
Consider the following simple linear regression model: <strong>Consider the following simple linear regression model:   .The response variable is:</strong> A)y B)x C)ε D)β<sub>0</sub> .The response variable is:

A)y
B)x
C)ε
D)β0
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41
Calculate the value of <strong>Calculate the value of   given the ANOVA portion of the following regression output:  </strong> A)0.151 B)0.515 C)0.849 D)1.000 given the ANOVA portion of the following regression output: <strong>Calculate the value of   given the ANOVA portion of the following regression output:  </strong> A)0.151 B)0.515 C)0.849 D)1.000

A)0.151
B)0.515
C)0.849
D)1.000
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42
Using the same data set,four models are estimated using the same response variable,however,the number of explanatory variables differs.Which model provides the best fit? <strong>Using the same data set,four models are estimated using the same response variable,however,the number of explanatory variables differs.Which model provides the best fit?  </strong> A)Model 1 B)Model 2 C)Model 3 D)Model 4

A)Model 1
B)Model 2
C)Model 3
D)Model 4
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43
In a simple linear regression model,if the plots on a scatter diagram lie on a straight line,what is the coefficient of determination?

A)-1
B)0
C)+1
D)Infinity
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44
Consider the sample regression equation: <strong>Consider the sample regression equation:   ,with an R<sup>2</sup> value of 0.81.What is the value of the correlation coefficient between x and y?</strong> A)-0.90 B)-0.81 C)0.81 D)0.90 ,with an R2 value of 0.81.What is the value of the correlation coefficient between x and y?

A)-0.90
B)-0.81
C)0.81
D)0.90
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45
In the estimation of a multiple regression model with two explanatory variables and 20 observations, <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.10 B)0.45 C)0.55 D)0.90 and <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.10 B)0.45 C)0.55 D)0.90 .What is the value of R2?

A)0.10
B)0.45
C)0.55
D)0.90
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46
In a simple linear regression model,if the plots on a scatter diagram lie on a straight line,what is the standard error of the estimate?

A)-1
B)0
C)+1
D)Infinity
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47
The standard error of the estimate measures

A)the variability of the explanatory variables.
B)the variability of the values of the sample regression coefficients.
C)the variability of the observed y-values around the predicted y-values.
D)the variability of the predicted y-values around the mean of the observed y-values.
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48
The coefficient of determination R2 is ________.

A)sometimes negative.
B)always lower than adjusted R2
C)usually higher than adjusted R2
D)always equal to adjusted R2
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49
Consider the sample regression equation: <strong>Consider the sample regression equation:   ,with an R<sup>2</sup> value of 0.65.What is the value of the correlation coefficient between x and y?</strong> A)-0.81 B)-0.65 C)0.81 D)0.65 ,with an R2 value of 0.65.What is the value of the correlation coefficient between x and y?

A)-0.81
B)-0.65
C)0.81
D)0.65
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50
Which of the following is not true of the standard error of the estimate?

A)It can take on negative values.
B)Theoretically,its value has no predefined upper limit.
C)It is a measure of the accuracy of the regression model.
D)It is based on the squared deviations between the actual and predicted values of the response variable.
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51
The capital asset pricing model is given by: <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   ,where <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   = expected return on the market, <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   = risk-free market return,and <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:

A) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   .
B) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   .
C) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)   .
D) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The explanatory variable in this model is:</strong> A)   . B)   . C)   . D)
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52
Consider the sample regression equation: <strong>Consider the sample regression equation:   .When x<sub>1</sub> increases 1 unit and x<sub>2</sub> increases 2 units,while x<sub>3</sub> and x<sub>4</sub> remain unchanged,what change would you expect in the predicted y?</strong> A)Decrease by 2 B)Decrease by 4 C)Decrease by 7 D)No change in predicted y .When x1 increases 1 unit and x2 increases 2 units,while x3 and x4 remain unchanged,what change would you expect in the predicted y?

A)Decrease by 2
B)Decrease by 4
C)Decrease by 7
D)No change in predicted y
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53
Consider the sample regression equation: <strong>Consider the sample regression equation:   .When x<sub>1</sub> increases 1 unit and x<sub>2</sub> increases 2 units,while x<sub>3</sub> and x<sub>4</sub> remain unchanged,what change would you expect in the predicted y?</strong> A)Decrease by 2 B)Decrease by 10 C)Increase by 2 D)No change in the predicted y .When x1 increases 1 unit and x2 increases 2 units,while x3 and x4 remain unchanged,what change would you expect in the predicted y?

A)Decrease by 2
B)Decrease by 10
C)Increase by 2
D)No change in the predicted y
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54
The R2 of a multiple regression of y on x1 and x2 measures the

A)Percent variability of y that is explained by the variability of x1.
B)Percent variability of y that is explained by the variability of x2
C)Statistical significance of the coefficients in the regression equation.
D)Percent variability of y that is explained by the variability of x1 and x2.
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55
Given the augmented Phillips model: <strong>Given the augmented Phillips model:   ,where y = actual rate of inflation (%),x<sub>1</sub> = unemployment rate (%),and x<sub>2</sub> = anticipated inflation rate (%).The explanatory variable(s)in this model is(are)the:</strong> A)Unemployment rate B)Actual inflation rate C)Anticipated inflation rate D)Unemployment rate and anticipated inflation rate ,where y = actual rate of inflation (%),x1 = unemployment rate (%),and x2 = anticipated inflation rate (%).The explanatory variable(s)in this model is(are)the:

A)Unemployment rate
B)Actual inflation rate
C)Anticipated inflation rate
D)Unemployment rate and anticipated inflation rate
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56
The standard error of the estimate measures

A)the standard deviation of the residuals.
B)the standard deviation of the response variable.
C)the standard deviation of the explanatory variable.
D)the standard deviation of the correlation coefficient.
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57
The capital asset pricing model is given by: <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   ,where <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   = expected return on the market, <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   = risk-free market return,and <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   = expected return on a stock or portfolio of interest.The response variable in this model is:

A) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   .
B) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   .
C) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)   .
D) <strong>The capital asset pricing model is given by:   ,where   = expected return on the market,   = risk-free market return,and   = expected return on a stock or portfolio of interest.The response variable in this model is:</strong> A)   . B)   . C)   . D)
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58
A simple linear regression of the return of firm A ( <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 )on the return of firm B ( <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 ),based on 18 observations,is <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 = 2.2 + 0.4 <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 .If the coefficient of determination from this regression is 0.09 calculate the correlation between <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 and <strong>A simple linear regression of the return of firm A (   )on the return of firm B (   ),based on 18 observations,is   = 2.2 + 0.4   .If the coefficient of determination from this regression is 0.09 calculate the correlation between   and   .</strong> A)0.03 B)0.04 C)0.09 D)0.30 .

A)0.03
B)0.04
C)0.09
D)0.30
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59
When two regression models applied on the same data set have the same response variable but a different number of explanatory variables,the model that would evidently provide the better fit is the one with a

A)Lower standard error of the estimate and a higher coefficient of determination.
B)Higher standard error of the estimate and a higher coefficient of determination.
C)Higher coefficient of determination and a lower adjusted coefficient of determination.
D)Lower standard error of the estimate and a higher adjusted coefficient of determination.
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60
Unlike the coefficient of determination,the coefficient of correlation in a simple linear regression

A)Can never have an absolute value greater than 1.
B)Measures the percentage of variation explained by the regression line.
C)Indicates whether the slope of the regression line is positive or negative.
D)Measures the strength of association between the two variables more exactly.
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61
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the coefficient of determination.</strong> A)0.1348 B)0.1558 C)0.8442 D)0.8652 .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the coefficient of determination.</strong> A)0.1348 B)0.1558 C)0.8442 D)0.8652 Refer to Exhibit 14-5.Calculate the coefficient of determination.

A)0.1348
B)0.1558
C)0.8442
D)0.8652
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62
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Interpret the slope coefficient.</strong> A)If Advertising goes up by $100,then on average,Sales go up by $2,880. B)If Sales go up by $100,then on average,Advertising goes up by $2,880. C)If Advertising goes up by $100,then on average,Sales go up by $4,298. D)If Sales go up by $100,then on average,Advertising goes up by $4,298. .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Interpret the slope coefficient.</strong> A)If Advertising goes up by $100,then on average,Sales go up by $2,880. B)If Sales go up by $100,then on average,Advertising goes up by $2,880. C)If Advertising goes up by $100,then on average,Sales go up by $4,298. D)If Sales go up by $100,then on average,Advertising goes up by $4,298. Refer to Exhibit 14-5.Interpret the slope coefficient.

A)If Advertising goes up by $100,then on average,Sales go up by $2,880.
B)If Sales go up by $100,then on average,Advertising goes up by $2,880.
C)If Advertising goes up by $100,then on average,Sales go up by $4,298.
D)If Sales go up by $100,then on average,Advertising goes up by $4,298.
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63
Exhibit 14-2.A statistics student is asked to estimate <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   .She calculates the following values. <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)   Refer to Exhibit 14-2.What is the sample regression equation?

A) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)
B) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)
C) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)
D) <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is the sample regression equation?</strong> A)   B)   C)   D)
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64
In the estimation of a multiple regression model with two explanatory variables and 20 observations, <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.39 B)0.45 C)0.55 D)0.61 and <strong>In the estimation of a multiple regression model with two explanatory variables and 20 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.39 B)0.45 C)0.55 D)0.61 .The value of adjusted R2 is closest to:

A)0.39
B)0.45
C)0.55
D)0.61
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65
Exhibit 14-3.Consider the following sample regression equation <strong>Exhibit 14-3.Consider the following sample regression equation   ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of Product A is $5,then we expect demand to be</strong> A)50 B)500 C)5,000 D)50,000. ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of Product A is $5,then we expect demand to be

A)50
B)500
C)5,000
D)50,000.
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66
Exhibit 14-2.A statistics student is asked to estimate <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.Calculate b<sub>1</sub>.</strong> A)-1.29 B)-0.51 C)0.51 D)1.29 .She calculates the following values. <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.Calculate b<sub>1</sub>.</strong> A)-1.29 B)-0.51 C)0.51 D)1.29 Refer to Exhibit 14-2.Calculate b1.

A)-1.29
B)-0.51
C)0.51
D)1.29
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67
In the estimation of a multiple regression model with four explanatory variables and 25 observations, <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.16 B)0.34 C)0.66 D)0.84 and <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .What is the value of R<sup>2</sup>?</strong> A)0.16 B)0.34 C)0.66 D)0.84 .What is the value of R2?

A)0.16
B)0.34
C)0.66
D)0.84
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68
Exhibit 14-6.A manager at a local bank analyzed the relationship between monthly salary (y,in $)and length of service (x,measured in months)for 30 employees.She estimates <strong>Exhibit 14-6.A manager at a local bank analyzed the relationship between monthly salary (y,in $)and length of service (x,measured in months)for 30 employees.She estimates   .The following table summarizes a portion of the regression results:   Refer to Exhibit 14-6.The monthly salary of an employee that has worked for 48 months at the bank is closest to:</strong> A)$441. B)$785. C)$1050. D)$1226. .The following table summarizes a portion of the regression results: <strong>Exhibit 14-6.A manager at a local bank analyzed the relationship between monthly salary (y,in $)and length of service (x,measured in months)for 30 employees.She estimates   .The following table summarizes a portion of the regression results:   Refer to Exhibit 14-6.The monthly salary of an employee that has worked for 48 months at the bank is closest to:</strong> A)$441. B)$785. C)$1050. D)$1226. Refer to Exhibit 14-6.The monthly salary of an employee that has worked for 48 months at the bank is closest to:

A)$441.
B)$785.
C)$1050.
D)$1226.
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69
In the estimation of a multiple regression model with four explanatory variables and 25 observations, <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.21 B)0.34 C)0.66 D)0.79 and <strong>In the estimation of a multiple regression model with four explanatory variables and 25 observations,   and   .The value of adjusted R<sup>2</sup> is closest to:</strong> A)0.21 B)0.34 C)0.66 D)0.79 .The value of adjusted R2 is closest to:

A)0.21
B)0.34
C)0.66
D)0.79
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70
Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.The correlation of the rates of return between X and Y is closest to:

A)0.20
B)0.24
C)0.36
D)0.40
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71
Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.When testing whether the correlation coefficient differs from zero,the value of the test statistic is <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.When testing whether the correlation coefficient differs from zero,the value of the test statistic is   .At the 5% significance level,the critical value is   .The conclusion to the hypothesis test is to:</strong> A)Reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. B)Reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. C)Do not reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. D)Do not reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. .At the 5% significance level,the critical value is <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.When testing whether the correlation coefficient differs from zero,the value of the test statistic is   .At the 5% significance level,the critical value is   .The conclusion to the hypothesis test is to:</strong> A)Reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. B)Reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. C)Do not reject H<sub>0</sub>;we can conclude that the correlation coefficient differs from zero. D)Do not reject H<sub>0</sub>;we cannot conclude that the correlation coefficient differs from zero. .The conclusion to the hypothesis test is to:

A)Reject H0;we can conclude that the correlation coefficient differs from zero.
B)Reject H0;we cannot conclude that the correlation coefficient differs from zero.
C)Do not reject H0;we can conclude that the correlation coefficient differs from zero.
D)Do not reject H0;we cannot conclude that the correlation coefficient differs from zero.
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72
Exhibit 14-4.Consider the following sample regression equation <strong>Exhibit 14-4.Consider the following sample regression equation   ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A increases by $3,then we expect the supply for Product A to</strong> A)increase by 30. B)decrease by 30. C)increase by 30,000. D)decrease by 30,000. ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A increases by $3,then we expect the supply for Product A to

A)increase by 30.
B)decrease by 30.
C)increase by 30,000.
D)decrease by 30,000.
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73
Exhibit 14-4.Consider the following sample regression equation <strong>Exhibit 14-4.Consider the following sample regression equation   ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A is $5,then we expect supply to be</strong> A)250 B)2,500 C)25,000 D)250,000. ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.If the price of Product A is $5,then we expect supply to be

A)250
B)2,500
C)25,000
D)250,000.
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74
Exhibit 14-3.Consider the following sample regression equation <strong>Exhibit 14-3.Consider the following sample regression equation   ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of the good increases by $3,then we expect demand for Product A to</strong> A)increase by 60. B)decrease by 60. C)decrease by 60000. D)increase by 60000. ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.If the price of the good increases by $3,then we expect demand for Product A to

A)increase by 60.
B)decrease by 60.
C)decrease by 60000.
D)increase by 60000.
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75
Exhibit 14-2.A statistics student is asked to estimate <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is y if x equals 2?</strong> A)6.62 B)11.78 C)58.22 D)63.38 .She calculates the following values. <strong>Exhibit 14-2.A statistics student is asked to estimate   .She calculates the following values.   Refer to Exhibit 14-2.What is y if x equals 2?</strong> A)6.62 B)11.78 C)58.22 D)63.38 Refer to Exhibit 14-2.What is y if x equals 2?

A)6.62
B)11.78
C)58.22
D)63.38
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76
Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:

A) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)
B) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)
C) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)
D) <strong>Exhibit 14-1.Over the past 30 years,the sample standard deviations of the rates of return for stock X and Stock Y were 0.20 and 0.12,respectively.The sample covariance between the returns of X and Y is 0.0096. Refer to Exhibit 14-1.In order to determine whether the correlation coefficient is significantly different from zero,the appropriate hypotheses are:</strong> A)   B)   C)   D)
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77
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Predict Sales for a firm with Advertising of $500.</strong> A)$1,480 B)$40,100 C)$54,500 D)$148,000 .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Predict Sales for a firm with Advertising of $500.</strong> A)$1,480 B)$40,100 C)$54,500 D)$148,000 Refer to Exhibit 14-5.Predict Sales for a firm with Advertising of $500.

A)$1,480
B)$40,100
C)$54,500
D)$148,000
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78
Exhibit 14-4.Consider the following sample regression equation <strong>Exhibit 14-4.Consider the following sample regression equation   ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.The slope coefficient indicates that if</strong> A)the price of Product A increases by $1,then on average,supply decreases by 10. B)the price of Product A increases by $1,then on average,supply increases by 10. C)the price of Product A increases by $1,then on average,supply decreases by 10,000. D)the price of Product A increases by $1,then on average,supply increases by 10,000. ,where y is the supply for Product A (in 1000s)and x is the price of Product A (in $). Refer to Exhibit 14-4.The slope coefficient indicates that if

A)the price of Product A increases by $1,then on average,supply decreases by 10.
B)the price of Product A increases by $1,then on average,supply increases by 10.
C)the price of Product A increases by $1,then on average,supply decreases by 10,000.
D)the price of Product A increases by $1,then on average,supply increases by 10,000.
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79
Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the standard error of the estimate.</strong> A)4.68 B)8.86 C)21.91 D)78.53 .The following table below shows a portion of the regression results. <strong>Exhibit 14-5.An marketing analyst wants to examine the relationship between sales (in $1,000s)and advertising (in $100s)for firms in the food and beverage industry and collects monthly data for 25 firms.He estimates the model   .The following table below shows a portion of the regression results.   Refer to Exhibit 14-5.Calculate the standard error of the estimate.</strong> A)4.68 B)8.86 C)21.91 D)78.53 Refer to Exhibit 14-5.Calculate the standard error of the estimate.

A)4.68
B)8.86
C)21.91
D)78.53
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80
Exhibit 14-3.Consider the following sample regression equation <strong>Exhibit 14-3.Consider the following sample regression equation   ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.The slope coefficient indicates that if</strong> A)the price of Product A increases by $1,then on average,demand decreases by 20. B)the price of Product A increases by $1,then on average,demand increases by 20. C)the price of Product A increases by $1,then on average,demand decreases by 20000. D)the price of Product A increases by $1,then on average,demand increases by 20000. ,where y is the demand for Product A (in 1000s)and x is the price of the product (in $). Refer to Exhibit 14-3.The slope coefficient indicates that if

A)the price of Product A increases by $1,then on average,demand decreases by 20.
B)the price of Product A increases by $1,then on average,demand increases by 20.
C)the price of Product A increases by $1,then on average,demand decreases by 20000.
D)the price of Product A increases by $1,then on average,demand increases by 20000.
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