Exam 12: Simple Linear Regression

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Part of an Excel output relating X (independent variable) and Y (dependent variable) is shown below. Fill in all the blanks marked with "?". Part of an Excel output relating X (independent variable) and Y (dependent variable) is shown below. Fill in all the blanks marked with ?.       Part of an Excel output relating X (independent variable) and Y (dependent variable) is shown below. Fill in all the blanks marked with ?.       Part of an Excel output relating X (independent variable) and Y (dependent variable) is shown below. Fill in all the blanks marked with ?.

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Exhibit 12-9 A regression and correlation analysis resulted in the following information regarding a dependent variable (y) and an independent variable (x). Exhibit 12-9 A regression and correlation analysis resulted in the following information regarding a dependent variable (y) and an independent variable (x).    -Refer to Exhibit 12-9. The least squares estimate of b<sub>0</sub> equals -Refer to Exhibit 12-9. The least squares estimate of b0 equals

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Exhibit 12-4 Regression analysis was applied between sales data (Y in $1,000s) and advertising data (x in $100s) and the following information was obtained. Exhibit 12-4 Regression analysis was applied between sales data (Y in $1,000s) and advertising data (x in $100s) and the following information was obtained.    = 12 + 1.8 x n = 17 SSR = 225 SSE = 75 S<sub>b</sub><sub>1</sub> = 0.2683 -Refer to Exhibit 12-4. The t statistic for testing the significance of the slope is = 12 + 1.8 x n = 17 SSR = 225 SSE = 75 Sb1 = 0.2683 -Refer to Exhibit 12-4. The t statistic for testing the significance of the slope is

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Exhibit 12-4 Regression analysis was applied between sales data (Y in $1,000s) and advertising data (x in $100s) and the following information was obtained. Exhibit 12-4 Regression analysis was applied between sales data (Y in $1,000s) and advertising data (x in $100s) and the following information was obtained.    = 12 + 1.8 x n = 17 SSR = 225 SSE = 75 S<sub>b</sub><sub>1</sub> = 0.2683 -Refer to Exhibit 12-4. The critical t value for testing the significance of the slope at 95% confidence is = 12 + 1.8 x n = 17 SSR = 225 SSE = 75 Sb1 = 0.2683 -Refer to Exhibit 12-4. The critical t value for testing the significance of the slope at 95% confidence is

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If the coefficient of determination is 0.81, the coefficient of correlation

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Exhibit 12-3 You are given the following information about y and x. Exhibit 12-3 You are given the following information about y and x.    -Refer to Exhibit 12-3. The sample correlation coefficient equals -Refer to Exhibit 12-3. The sample correlation coefficient equals

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Exhibit 12-2 You are given the following information about y and x. Exhibit 12-2 You are given the following information about y and x.    -Refer to Exhibit 12-2. The point estimate of y when x = 10 is -Refer to Exhibit 12-2. The point estimate of y when x = 10 is

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Exhibit 12-1 The following information regarding a dependent variable (Y) and an independent variable (X) is provided. Exhibit 12-1 The following information regarding a dependent variable (Y) and an independent variable (X) is provided.   SSE = 6 SST = 16 -Refer to Exhibit 12-1. The MSE is SSE = 6 SST = 16 -Refer to Exhibit 12-1. The MSE is

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Below you are given information on annual income and years of college education.  Below you are given information on annual income and years of college education.     a.Develop the least squares regression equation. b.Estimate the yearly income of an individual with 6 years of college education. c.Compute the coefficient of determination. d.Use a t test to determine whether the slope is significantly different from zero. Let  \alpha  = 0.05. e. At 95% confidence, perform an F test and determine whether or not the model is significant. a.Develop the least squares regression equation. b.Estimate the yearly income of an individual with 6 years of college education. c.Compute the coefficient of determination. d.Use a t test to determine whether the slope is significantly different from zero. Let α\alpha = 0.05. e. At 95% confidence, perform an F test and determine whether or not the model is significant.

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If the coefficient of correlation is a positive value, then

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It is possible for the coefficient of determination to be

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If the coefficient of correlation is -0.4, then the slope of the regression line

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Compared to the confidence interval estimate for a particular value of y (in a linear regression model), the interval estimate for an average value of y will be

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Regression analysis was applied between sales (in $10,000) and advertising (in $100) and the following regression function was obtained.Regression analysis was applied between sales (in $10,000) and advertising (in $100) and the following regression function was obtained.  = 50 + 8 X Based on the above estimated regression line if advertising is $1,000, then the point estimate for sales (in dollars) is = 50 + 8 X Based on the above estimated regression line if advertising is $1,000, then the point estimate for sales (in dollars) is

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Regression analysis was applied between sales (in $1000) and advertising (in $100) and the following regression function was obtained. Regression analysis was applied between sales (in $1000) and advertising (in $100) and the following regression function was obtained.   = 500 + 4 X Based on the above estimated regression line if advertising is $10,000, then the point estimate for sales (in dollars) is = 500 + 4 X Based on the above estimated regression line if advertising is $10,000, then the point estimate for sales (in dollars) is

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Below you are given a partial computer output based on a sample of 8 observations, relating an independent variable (x) and a dependent variable (y).  Below you are given a partial computer output based on a sample of 8 observations, relating an independent variable (x) and a dependent variable (y).       a.Develop the estimated regression line. b.At  \alpha  = 0.05, test for the significance of the slope. c.At  \alpha  = 0.05, perform an F test. d.Determine the coefficient of determination.  Below you are given a partial computer output based on a sample of 8 observations, relating an independent variable (x) and a dependent variable (y).       a.Develop the estimated regression line. b.At  \alpha  = 0.05, test for the significance of the slope. c.At  \alpha  = 0.05, perform an F test. d.Determine the coefficient of determination. a.Develop the estimated regression line. b.At α\alpha = 0.05, test for the significance of the slope. c.At α\alpha = 0.05, perform an F test. d.Determine the coefficient of determination.

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If there is a very weak correlation between two variables, then the coefficient of determination must be

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Exhibit 12-8 The following information regarding a dependent variable Y and an independent variable X is provided Exhibit 12-8 The following information regarding a dependent variable Y and an independent variable X is provided    -Refer to Exhibit 12-8. The Y intercept is -Refer to Exhibit 12-8. The Y intercept is

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If the coefficient of correlation is 0.90, then the coefficient of determination

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If there is a very strong correlation between two variables then the coefficient of determination must be

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