Exam 12: Simple Linear Regression

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The equation that describes how the dependent variable y) is related to the independent variable x) is called

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Exhibit 12-7 You are given the following information about y and x. Dependent Varinble Y) Independent Varinble X) 5 4 7 6 9 2 11 4 -Refer to Exhibit 12-7. The least squares estimate of b? intercept) equals

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Exhibit 12-5 The following information regarding a dependent variable Y) and an independent variable X) is provided. Y X 1 1 2 2 3 3 4 4 5 5 -Refer to Exhibit 12-5. The coefficient of correlation is

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Exhibit 12-10 The following information regarding a dependent variable Y and an independent variable X is provided. =4 \Sigma=16 \Sigma=28 \Sigma- -)=-8 \Sigma-=8 =42 =34 -Refer to Exhibit 12-10. The MSE is

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The following data shows the yearly income in $1,000) and age of a sample of seven individuals. Income in \ 1,000 ) Age 20 18 24 20 24 23 25 34 26 24 27 27 34 77 a. Develop the least squares regression equation. b. Estimate the yearly income of a 30-year-old individual. c. Compute the coefficient of determination. d. Use a t test to determine whether the slope is significantly different from zero. Let α = 0.05. e. At 95% confidence, perform an F test and determine whether or not the model is significant.

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In a regression analysis, the coefficient of correlation is 0.16. The coefficient of determination in this situation is

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Regression analysis was applied between sales Y in $1,000) and advertising X in $100), and the following estimated regression equation was obtained. Y^\hat { Y } = 80 + 6.2 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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A regression analysis between sales in $1000) and price in dollars) resulted in the following equation = 60 - 8X Y^\hat { Y } The above equation implies that an

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Exhibit 12-8 The following information regarding a dependent variable Y and an independent variable X is provided =4 \Sigma=90 \Sigma=340 \Sigma- -)=-156 \Sigma-=234 \Sigma-=1974 =104 -Refer to Exhibit 12-8. The mean square error MSE) is

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If the coefficient of correlation is a positive value, then

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In simple linear regression analysis, which of the following is not true?

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Exhibit 12-3 You are given the following information about y and x. Dependent Variable Y) Independent Variable ) 12 4 3 6 7 2 6 4 -Refer to Exhibit 12-3. The coefficient of determination equals

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Exhibit 12-1 The following information regarding a dependent variable Y) and an independent variable X) is provided. Y X 4 2 3 1 4 4 6 3 8 5 SSE = 6 SST = 16 -Refer to Exhibit 12-1. The least squares estimate of the Y intercept is

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The interval estimate of an individual value of y for a given value of x is

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In regression analysis, the unbiased estimate of the variance is

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Exhibit 12-1 The following information regarding a dependent variable Y) and an independent variable X) is provided. Y X 4 2 3 1 4 4 6 3 8 5 SSE = 6 SST = 16 -Refer to Exhibit 12-1. The MSE is

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Exhibit 12-6 For the following data the value of SSE = 0.4130. Dependent Varinble Y) Independent Varinble X) 15 4 17 6 23 2 17 4 -Refer to Exhibit 12-6. The total sum of squares SST) equals

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Exhibit 12-7 You are given the following information about y and x. Dependent Varinble Y) Independent Varinble X) 5 4 7 6 9 2 11 4 -Refer to Exhibit 12-7. The sample correlation coefficient equals

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Exhibit 12-6 For the following data the value of SSE = 0.4130. Dependent Varinble Y) Independent Varinble X) 15 4 17 6 23 2 17 4 -Refer to Exhibit 12-6. The slope of the regression equation is

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In a regression analysis if SST = 4500 and SSE = 1575, then the coefficient of determination is

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