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The following estimated regression equation was developed relating yearly income (y in $1000s) of 30 individuals with their age (x1) and their gender (x2) (0 if male and 1 if female) . ​ The following estimated regression equation was developed relating yearly income (y in $1000s)  of 30 individuals with their age (x<sub>1</sub>)  and their gender (x<sub>2</sub>)  (0 if male and 1 if female) . ​   = 30 + .7x<sub>1</sub> + 3x<sub>2</sub>​ ​ Also provided are SST = 1200 and SSE = 384.The multiple coefficient of determination is A)  .32. B)  .42. C)  .68. D)  .50. = 30 + .7x1 + 3x2​ ​ Also provided are SST = 1200 and SSE = 384.The multiple coefficient of determination is


A) .32.
B) .42.
C) .68.
D) .50.

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The following estimated regression equation was developed relating yearly income (y in $1000s) of 30 individuals with their age (x1) and their gender (x2) (0 if male and 1 if female) . ​ The following estimated regression equation was developed relating yearly income (y in $1000s)  of 30 individuals with their age (x<sub>1</sub>)  and their gender (x<sub>2</sub>)  (0 if male and 1 if female) . ​   = 30 + .7x<sub>1</sub> + 3x<sub>2</sub>​ ​ Also provided are SST = 1200 and SSE = 384.The yearly income (in $)  expected of a 24-year-old male individual is A)  $16,800. B)  $13,800. C)  $46,800. D)  $49,800. = 30 + .7x1 + 3x2​ ​ Also provided are SST = 1200 and SSE = 384.The yearly income (in $) expected of a 24-year-old male individual is


A) $16,800.
B) $13,800.
C) $46,800.
D) $49,800.

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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations. Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.   ​ The sum of squares due to error (SSE)  equals A)  373.31. B)  485.3. C)  4853. D)  6308.9. ​ The sum of squares due to error (SSE) equals


A) 373.31.
B) 485.3.
C) 4853.
D) 6308.9.

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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations. Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.   ​ The degrees of freedom for the sum of squares explained by the regression (SSR)  are A)  2. B)  3. C)  13. D)  15. ​ The degrees of freedom for the sum of squares explained by the regression (SSR) are


A) 2.
B) 3.
C) 13.
D) 15.

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A regression analysis involved 17 independent variables and 697 observations.The critical value of t for testing the significance of each of the independent variable's coefficients will have​


A) ​696 degrees of freedom.
B) ​16 degrees of freedom.
C) 679 degrees of freedom.
D) ​714 degrees of freedom.

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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations. Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.   ​ Carry out the test of significance for the parameter β<sub>1</sub> at the 1% level.The null hypothesis should A)  be rejected. B)  not be rejected. C)  be revised to test using F statistic. D)  be tested for β<sub>₃</sub> instead. ​ Carry out the test of significance for the parameter β1 at the 1% level.The null hypothesis should


A) be rejected.
B) not be rejected.
C) be revised to test using F statistic.
D) be tested for β instead.

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In logistic regression,


A) there can only be two independent variables.
B) there are two dependent variables.
C) the dependent variable only assumes two discrete values.
D) the dependent variable only assumes two continuous values.

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In a multiple regression model involving 44 observations, the following estimated regression equation was obtained. ​ In a multiple regression model involving 44 observations, the following estimated regression equation was obtained. ​   = 50 + 13x<sub>1</sub> + 40x<sub>2</sub> + 68x<sub>3</sub> ​ For this model, SSR = 600 and SSE = 400.The computed F statistic for testing the significance of the above model is A)  28.00. B)  20.00. C)  .600. D)  .667. = 50 + 13x1 + 40x2 + 68x3 ​ For this model, SSR = 600 and SSE = 400.The computed F statistic for testing the significance of the above model is


A) 28.00.
B) 20.00.
C) .600.
D) .667.

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In order to test for the significance of a regression model involving 3 independent variables and 47 observations, the numerator and denominator degrees of freedom (respectively) for the critical value of F are


A) 47 and 3.
B) 3 and 47.
C) 2 and 43.
D) 3 and 43.

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A regression analysis involved 2 independent variables and 27 observations.The critical value of t for testing the significance of each of the independent variable's coefficients will have _____ degrees of freedom.


A) 27
B) 26
C) 24
D) 25

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In a multiple regression analysis, SSR = 1000 and SSE = 200.The multiple coefficient of determination is


A) 1000.
B) 200.
C) .83.
D) .17.

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In regression analysis, the response variable is the


A) independent variable.
B) dependent variable.
C) slope of the regression function.
D) intercept.

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A regression model involving 4 independent variables and a sample of 15 observations resulted in the following sum of squares. SSR = 165 SSE = 60 ​ The multiple coefficient of determination is


A) .3636.
B) .7333.
C) .275.
D) .5.

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A regression analysis involved 5 independent variables and 99 observations.The critical value of t for testing the significance of each of the independent variable's coefficients will have _____ degrees of freedom.


A) 98
B) 93
C) 90
D) 4

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The multiple coefficient of determination is


A) MSR/MST.
B) MSR/MSE.
C) SSR/SST.
D) SSE/SSR.

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In order to test for the significance of a regression model involving 10 independent variables and 100 observations, the numerator and denominator degrees of freedom (respectively) for the critical value of F are


A) 10 and 100.
B) 9 and 99.
C) 10 and 89.
D) 10 and 90.

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Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations. Below you are given a partial computer output from a multiple regression analysis based on a sample of 16 observations.   ​ The t value obtained from the table which is used to test an individual parameter at the 1% level is A)  2.650. B)  2.921. C)  2.977. D)  3.012. ​ The t value obtained from the table which is used to test an individual parameter at the 1% level is


A) 2.650.
B) 2.921.
C) 2.977.
D) 3.012.

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Determine if the model is significant based upon the data given at α = .01. Determine if the model is significant based upon the data given at α = .01.

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Yes, p-val...

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In a multiple regression model involving 44 observations, the following estimated regression equation was obtained: In a multiple regression model involving 44 observations, the following estimated regression equation was obtained:   = 30 + 18x<sub>1</sub> + 43x<sub>2</sub> + 87x<sub>3</sub> ​ For this model, SSR = 800 and SST = 1400.The multiple correlation coefficient for the above model is A)  .57. B)  .75. C)  .14. D)  .86. = 30 + 18x1 + 43x2 + 87x3 ​ For this model, SSR = 800 and SST = 1400.The multiple correlation coefficient for the above model is


A) .57.
B) .75.
C) .14.
D) .86.

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A regression model between sales (y in $1000) , unit price (x1 in dollars) , and television advertisement (x2 in dollars) resulted in the following function: ​ A regression model between sales (y in $1000) , unit price (x<sub>1</sub> in dollars) , and television advertisement (x<sub>2</sub> in dollars)  resulted in the following function: ​   = 7 - 4x<sub>1</sub> + 5x<sub>2</sub> For this model, SSR = 3500, SSE = 1500, and the sample size is 20.The adjusted multiple coefficient of determination for this problem is A)  .70. B)  .8367. C)  .6647. D)  .3353. = 7 - 4x1 + 5x2 For this model, SSR = 3500, SSE = 1500, and the sample size is 20.The adjusted multiple coefficient of determination for this problem is


A) .70.
B) .8367.
C) .6647.
D) .3353.

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