Exam 13: Multiple Regression Analysis

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In reference to the equation In reference to the equation   , the value -0.75 is the intercept. , the value -0.75 is the intercept.

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In a multiple linear regression model, In a multiple linear regression model,   ,   is the intercept, while   are the partial slopes, or partial regression coefficients. , In a multiple linear regression model,   ,   is the intercept, while   are the partial slopes, or partial regression coefficients. is the intercept, while In a multiple linear regression model,   ,   is the intercept, while   are the partial slopes, or partial regression coefficients. are the partial slopes, or partial regression coefficients.

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A regression model of the form A regression model of the form   is called a third-order polynomial model. is called a third-order polynomial model.

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Given MSR = 345 and MSE = 431.25, what is the value of the F statistic?

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Multicollinearity is a situation in which two or more of the independent variables are highly correlated with each other.

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Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week ( Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? ), the cholesterol level ( Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? ), and the number of points that the individual's blood pressure exceeded the recommended value ( Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? S = 9.47 R-Sq = 22.5% Analysis of Variance Life Expectancy Narrative An actuary wanted to develop a model to predict how long individuals will live. After consulting a number of physicians, she collected the age at death (y), the average number of hours of exercise per week (   ), the cholesterol level (   ), and the number of points that the individual's blood pressure exceeded the recommended value (   ). A random sample of 40 individuals was selected. The computer output of the multiple regression model is shown below. The regression equation is       S = 9.47 R-Sq = 22.5% Analysis of Variance   -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life? -Refer to Life Expectancy Narrative. Is there enough evidence at the 10% significance level to infer that the model is useful in predicting length of life?

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Which of the following correctly describes a multiple-regression ANOVA test?

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What is the range in values of the coefficient of multiple determination?

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A coefficient of multiple correlation, denoted by R, equals the proportion of the total variation in the values of the dependent variable, Y, that is explained by the estimated multiple regression of Y on A coefficient of multiple correlation, denoted by R, equals the proportion of the total variation in the values of the dependent variable, Y, that is explained by the estimated multiple regression of Y on   and possibly additional independent variables (   and so on). and possibly additional independent variables ( A coefficient of multiple correlation, denoted by R, equals the proportion of the total variation in the values of the dependent variable, Y, that is explained by the estimated multiple regression of Y on   and possibly additional independent variables (   and so on). and so on).

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In multiple regression models, which of the following may be assumed in with respect to the values of the error variable In multiple regression models, which of the following may be assumed in with respect to the values of the error variable   ? ?

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A multiple regression analysis involving 3 independent variables and 25 data points results in a value of 0.769 for the unadjusted multiple coefficient of determination. What is the adjusted multiple coefficient of determination?

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In a multiple regression analysis involving six independent variables, the sum of squares are calculated as: Total SS = 900, SSR = 600, and SSE = 300. In this case, the value of the F-test statistic is 150.

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Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model: Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . , where y is the number of hours of television watched last week, Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . is the age (in years), Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . is the number of years of education, and Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . is income (in $1000s). The computer output is shown below. The regression equation is Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . S = 4.51 R-Sq = 34.8% Analysis of Variance Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . -Refer to Demographic Variables and TV Narrative. Interpret the coefficient Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . .

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A multiple regression equation includes five independent variables, and the coefficient of determination is 0.81. The percentage of the variation in A multiple regression equation includes five independent variables, and the coefficient of determination is 0.81. The percentage of the variation in   that is explained by the regression equation is 90%. that is explained by the regression equation is 90%.

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Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model: Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . , where y is the number of hours of television watched last week, Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . is the age (in years), Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . is the number of years of education, and Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . is income (in $1000s). The computer output is shown below. The regression equation is Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . S = 4.51 R-Sq = 34.8% Analysis of Variance Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . -Refer to Demographic Variables and TV Narrative. Interpret the coefficient Demographic Variables and TV Narrative A statistician wanted to determine if the demographic variables of age, education, and income influence the number of hours of television watched per week. A random sample of 25 adults was selected to estimate the multiple regression model:   , where y is the number of hours of television watched last week,   is the age (in years),   is the number of years of education, and   is income (in $1000s). The computer output is shown below. The regression equation is       S = 4.51 R-Sq = 34.8% Analysis of Variance   -Refer to Demographic Variables and TV Narrative. Interpret the coefficient   . .

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Consider a multiple regression model with three independent variables. If the y-intercept is negative, then at least two of the partial regression slope coefficients will also be negative.

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It is appropriate to compute a correlation coefficient for the relationship between a dummy variable and a dependent variable.

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A regression model of the form A regression model of the form   is called a quadratic model or a second-order polynomial model. is called a quadratic model or a second-order polynomial model.

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Rocket Experiments Narrative An engineer was investigating the relationship between the thrust of an experimental rocket (y), the percent composition of a secret chemical in the fuel (x1), and the internal temperature of a chamber of the rocket (x2). The engineer starts by fitting a quadratic model, but he believes that the full quadratic model is too complex and can be reduced by including only the linear terms and the interaction term. -Refer to Rocket Experiments Narrative. Write the two models the engineer is considering.

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In a multiple linear regression model, In a multiple linear regression model,   ,   are independent predictor variables that are measured without error. , In a multiple linear regression model,   ,   are independent predictor variables that are measured without error. are independent predictor variables that are measured without error.

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