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In a regression,the model with the best fit is preferred over all other models.

A) True
B) False

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The random error term in a regression model reflects all factors omitted from the model.

A) True
B) False

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In a regression with 60 observations and 7 predictors,there will be ________ residuals.


A) 60
B) 59
C) 52
D) 6

E) B) and D)
F) A) and B)

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A regression of Y using four independent variables X1,X2,X3,X4 could also have up to four nonlinear terms (X2)and six simple interaction terms (XjXk)if you have enough observations to justify them.

A) True
B) False

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Unlike other predictors,a binary predictor has a t-value that is either 0 or 1.

A) True
B) False

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Based on the following regression ANOVA table,what is the R2? Based on the following regression ANOVA table,what is the R2?   A) 0.1336 B) 0.6005 C) 0.3995 D) Insufficient information to answer


A) 0.1336
B) 0.6005
C) 0.3995
D) Insufficient information to answer

E) B) and C)
F) A) and C)

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A negative estimated coefficient in a regression usually indicates a weak predictor.

A) True
B) False

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Which statement is incorrect?


A) Positive autocorrelation results in too many centerline crossings in the residual plot over time.
B) The R2 statistic can only increase (or stay the same) when you add more predictors to a regression.
C) If the F-statistic is insignificant,the t statistics for the predictors also are insignificant at the same α.
D) A regression with 60 observations and 5 predictors does not violate Evans' Rule.

E) A) and C)
F) A) and B)

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The backward elimination of stepwise regression


A) sometimes misses the best model for a given number of predictors.
B) adds predictors one at a time starting with the best single predictor.
C) runs all possible models and then chooses the best one.
D) requires nonlinear estimation using maximum likelihood.

E) B) and D)
F) B) and C)

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Which of the following is not true of the standard error of the regression?


A) It is a measure of the accuracy of the prediction.
B) It is based on squared vertical deviations between the actual and predicted values of Y.
C) It would be negative when there is an inverse relationship in the model.
D) It is used in constructing confidence and prediction intervals for Y.

E) B) and C)
F) None of the above

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Which is not a name often given to an independent variable that takes on just two values (0 or 1) according to whether or not a given characteristic is absent or present?


A) Absent variable
B) Binary variable
C) Dummy variable

D) A) and C)
E) B) and C)

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Which statement best describes this regression where Y = highway miles per gallon (MPG) in 91 cars? Which statement best describes this regression where Y = highway miles per gallon (MPG) in 91 cars?     A) Regression is statistically significant but with large error in the MPG predictions. B) Regression is statistically significant and has quite small MPG prediction errors. C) Regression is not quite significant,but predictions should be very good. D) This is not a significant regression at any customary level of α. Which statement best describes this regression where Y = highway miles per gallon (MPG) in 91 cars?     A) Regression is statistically significant but with large error in the MPG predictions. B) Regression is statistically significant and has quite small MPG prediction errors. C) Regression is not quite significant,but predictions should be very good. D) This is not a significant regression at any customary level of α.


A) Regression is statistically significant but with large error in the MPG predictions.
B) Regression is statistically significant and has quite small MPG prediction errors.
C) Regression is not quite significant,but predictions should be very good.
D) This is not a significant regression at any customary level of α.

E) C) and D)
F) B) and C)

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Which is not a correct way to find the coefficient of determination?


A) SSR/SSE
B) SSR/SST
C) 1 − SSE/SST

D) A) and B)
E) B) and C)

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The F-test for ANOVA in a regression model with 4 predictors and 47 observations would have how many degrees of freedom?


A) (3,44)
B) (4,46)
C) (4,42)
D) (3,43)

E) C) and D)
F) B) and D)

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A regression with 72 observations and 9 predictors violates


A) Evans' Rule.
B) Klein's Rule.
C) Doane's Rule.
D) Sturges' Rule.

E) All of the above
F) A) and C)

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Using data for a large sample of cars (n = 93),a statistics student calculated a matrix of correlation coefficients for selected variables describing each car.(a)In the spaces provided,write the two-tailed critical values of the correlation coefficient for α = .05 and α = .01 respectively.Show how you derived these critical values.(b)Mark with * all correlations that are significant at α = .05,and mark with ** those that are significant at α = .01.(c)Why might you expect a negative correlation between Weight and HwyMPG? (d)Why might you expect a positive correlation between HPMax and Length? Explain your reasoning.(e)Why is the matrix empty above the diagonal? Using data for a large sample of cars (n = 93),a statistics student calculated a matrix of correlation coefficients for selected variables describing each car.(a)In the spaces provided,write the two-tailed critical values of the correlation coefficient for α = .05 and α = .01 respectively.Show how you derived these critical values.(b)Mark with * all correlations that are significant at α = .05,and mark with ** those that are significant at α = .01.(c)Why might you expect a negative correlation between Weight and HwyMPG? (d)Why might you expect a positive correlation between HPMax and Length? Explain your reasoning.(e)Why is the matrix empty above the diagonal?       Using data for a large sample of cars (n = 93),a statistics student calculated a matrix of correlation coefficients for selected variables describing each car.(a)In the spaces provided,write the two-tailed critical values of the correlation coefficient for α = .05 and α = .01 respectively.Show how you derived these critical values.(b)Mark with * all correlations that are significant at α = .05,and mark with ** those that are significant at α = .01.(c)Why might you expect a negative correlation between Weight and HwyMPG? (d)Why might you expect a positive correlation between HPMax and Length? Explain your reasoning.(e)Why is the matrix empty above the diagonal?       Using data for a large sample of cars (n = 93),a statistics student calculated a matrix of correlation coefficients for selected variables describing each car.(a)In the spaces provided,write the two-tailed critical values of the correlation coefficient for α = .05 and α = .01 respectively.Show how you derived these critical values.(b)Mark with * all correlations that are significant at α = .05,and mark with ** those that are significant at α = .01.(c)Why might you expect a negative correlation between Weight and HwyMPG? (d)Why might you expect a positive correlation between HPMax and Length? Explain your reasoning.(e)Why is the matrix empty above the diagonal?

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(a)As explained in Chapter 12,for d.f.= ...

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In a multiple regression with five predictors in a sample of 56 U.S.cities,what would be the critical value for an F-test of overall significance at α = .05?


A) 2.45
B) 2.37
C) 2.40
D) 2.56

E) A) and B)
F) A) and C)

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There is one residual for each predictor in the regression model.

A) True
B) False

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Simple tests for nonlinearity in a regression model can be performed by


A) squaring the standard error.
B) including squared predictors.
C) deleting predictors one at a time.

D) B) and C)
E) A) and C)

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A log transformation might be appropriate to alleviate which problem(s) ?


A) Heteroscedastic residuals
B) Multicollinearity
C) Autocorrelated residuals

D) All of the above
E) B) and C)

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