Exam 9: Multiple Regression

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Selling price and percent of advertising budget spent were entered into a multiple regression to determine what affects flat panel LCD TV sales.The regression coefficient for Price was Found to be -0.03055, which of the following is the correct interpretation for this value?

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C

Selling price and percent of advertising budget spent were entered into a multiple regression to determine what affects flat panel LCD TV sales.Using the output shown below, which of The following statements is NOT true? Response Variable is Sales Predictor Coef SE Coef T P Constant 90.19 25.08 3.60 0.001 Price -0.03055 0.01005 -3.04 0.005 Advertising 3.0926 0.3680 8.40 0.000 S=10.6075RSq=84.48RSq(adj)=83.398S = 10.6075 \quad R - S q = 84.48 \quad R - S q ( a d j ) = 83.3 \frac { 9 } { 8 }

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Which of the following are NOT assumptions of a multiple regression model?

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Selling price and percent of advertising budget spent were entered into a multiple regression to determine what affects flat panel LCD TV sales. The adjusted R2\mathrm { R } ^ { 2 } value was reported as 83.3%83.3 \% . This means that

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In regression an observation has high leverage when

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Using the output below, calculate the predicted turnover rate for a company having a trust index score of 70 and an average annual bonus of $6500. Response Variable is Turnover Rate R\mathrm { R } -squared =79.6= 79.6 \% Predictor Coef SE Coef T P Constant 12.1005 0.7826 15.46 0.000 Trust Index -0.07149 0.01966 -3.64 0.001 Average Bonus -0.0007216 0.0001481 -4.87 0.000

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A multiple regression model was used to predict the percent body fat (Pct.BF) from Predictors (all in inches): Height, Waist, and Chest.Which of the following statements is NOT true.  A multiple regression model was used to predict the percent body fat (Pct.BF) from Predictors (all in inches): Height, Waist, and Chest.Which of the following statements is NOT true.    Residual standard error:  4.399  on 246 degrees of freedom Multiple R-squared:  0.7221 , Adjusted R-squared:  0.7187 Residual standard error: 4.3994.399 on 246 degrees of freedom Multiple R-squared: 0.72210.7221 , Adjusted R-squared: 0.71870.7187

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A sample of 33 companies was randomly selected and data collected on the average annual bonus, turnover rate (%), and trust index (measured on a scale of 0 - 100).Based on the Output, how much of the variability in Turnover Rate is explained by the estimated multiple Regression model? Response Variable is Turnover Rate RR - squared =79.6%= 79.6 \% Predictor Coef SE Coef T P Constant 12.1005 0.7826 15.46 0.000 Trust Index -0.07149 0.01966 -3.64 0.001 Average Bonus -0.0007216 0.0001481 -4.87 0.000

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Selling price and percent of advertising budget spent were entered into a multiple regression to determine what affects flat panel LCD TV sales.Using the output below, estimate the Number of units sold on average at a store that sells the Sony Bravia for $2199 and spends 10% of its advertising budget on the product. Response Variable is Sales Predictor Coef SE Coef T P Constant 90.19 25.08 3.60 0.001 Price -0.03055 0.01005 -3.04 0.005 Advertising 3.0926 0.3680 8.40 0.000 S=10.6075RSq=84.4q8RSq(adj)=83.3 궁 S = 10.6075 \quad R - S q = 84.4 \frac { q } { 8 } \quad R - S q ( a d j ) = 83.3 \text { 궁 }

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Selling price and amount spent advertising were entered into a multiple regression to determine what affects flat panel LCD TV sales.The plot of residuals versus predicted Values is shown below.What does the residual plot suggest? Selling price and amount spent advertising were entered into a multiple regression to determine what affects flat panel LCD TV sales.The plot of residuals versus predicted Values is shown below.What does the residual plot suggest?

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Partial regression plots are useful for which of the following reasons?

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A sample of 33 companies was randomly selected and data collected on the average annual bonus, turnover rate (%), and trust index (measured on a scale of 0 - 100).According to the Output is shown below, what is the estimated multiple regression model? Response Variable is Turnover Rate R\mathrm { R } -squared =79.6%= 79.6 \% Predictor Coef SE Coef T P Constant 12.1005 0.7826 15.46 0.000 Trust Index -0.07149 0.01966 -3.64 0.001 Average Bonus -0.0007216 0.0001481 -4.87 0.000

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The plot below shows the Residuals vs Fitted Values for the model of predictors Height, Weight, and Chest measurements (all in inches) and response percent body fat (Pct.BF) Before observation 251 was removed.It was assumed that a typo was made and an extra zero Was added to the Pct.BF value.Which of the following statements are true? The plot below shows the Residuals vs Fitted Values for the model of predictors Height, Weight, and Chest measurements (all in inches) and response percent body fat (Pct.BF) Before observation 251 was removed.It was assumed that a typo was made and an extra zero Was added to the Pct.BF value.Which of the following statements are true?

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Using the output below, which is the correct interpretation of the coefficient of Average Bonus? Response Variable is Turnover Rate R\mathrm { R } - squared =79.6%= 79.6 \% Predictor Coef SE Coef T P Constant 2.1005 0.7826 15.46 0.000 Trust Index -0.07149 0.01966 -3.64 0.001 Average Bonus -0.0007216 0.0001481 -4.87 0.000

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Which of the following statements about partial regression plots is NOT true?

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Selling price and percent of advertising budget spent were entered into a multiple regression to determine what affects flat panel LCD TV sales.Use the output shown below, determine The amount of variability in Sales is explained by the estimated multiple regression model. Response Variable is Sales Predictor Coef SE Coef T P Constant 90.19 25.08 3.60 0.001 Price -0.03055 0.01005 -3.04 0.005 Advertising 3.0926 0.3680 8.40 0.000 S=10.6075RSq=84.4%RSq(adj)=83.38S = 10.6075 \quad R - S q = 84.4 \% \quad R - S q ( a d j ) = 83.3 \frac { 8 } { \circ }

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