Exam 12: Simple Linear Regression

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Shown below is a portion of a computer output for regression analysis relating Y (dependent variable) and X (independent variable). Shown below is a portion of a computer output for regression analysis relating Y (dependent variable) and X (independent variable).     a.What has been the sample size for the above? b.Perform a t test and determine whether or not X and Y are related. Let <font face=symbol></font> = 0.05. c.Perform an F test and determine whether or not X and Y are related. Let <font face=symbol></font> = 0.05. d. Compute the coefficient of determination.e. Interpret the meaning of the value of the coefficient of determination that you found in d. Be very specific. a.What has been the sample size for the above? b.Perform a t test and determine whether or not X and Y are related. Let = 0.05. c.Perform an F test and determine whether or not X and Y are related. Let = 0.05. d. Compute the coefficient of determination.e. Interpret the meaning of the value of the coefficient of determination that you found in d. Be very specific.

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Exhibit 12-6 You are given the following information about y and x. Exhibit 12-6 You are given the following information about y and x.    -Refer to Exhibit 12-6. The least squares estimate of b<sub>0</sub> equals -Refer to Exhibit 12-6. The least squares estimate of b0 equals

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Exhibit 12-5 You are given the following information about y and x. Exhibit 12-5 You are given the following information about y and x.    -Refer to Exhibit 12-5. The coefficient of determination equals -Refer to Exhibit 12-5. The coefficient of determination equals

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Shown below is a portion of an Excel output for regression analysis relating Y (dependent variable) and X (independent variable). Shown below is a portion of an Excel output for regression analysis relating Y (dependent variable) and X (independent variable).     a.What has been the sample size for the above? b.Perform a t test and determine whether or not X and Y are related. Let <font face=symbol></font> = 0.05. c.Perform an F test and determine whether or not X and Y are related. Let <font face=symbol></font> = 0.05. d. Compute the coefficient of determination.e. Interpret the meaning of the value of the coefficient of determination that you found in d. Be very specific. a.What has been the sample size for the above? b.Perform a t test and determine whether or not X and Y are related. Let = 0.05. c.Perform an F test and determine whether or not X and Y are related. Let = 0.05. d. Compute the coefficient of determination.e. Interpret the meaning of the value of the coefficient of determination that you found in d. Be very specific.

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The following data represent the number of flash drives sold per day at a local computer shop and their prices. The following data represent the number of flash drives sold per day at a local computer shop and their prices.     a.Perform an F test and determine if the price and the number of flash drives sold are related. Let <font face=symbol></font> = 0.01. b.Perform a t test and determine if the price and the number of flash drives sold are related. Let <font face=symbol></font> = 0.01. a.Perform an F test and determine if the price and the number of flash drives sold are related. Let = 0.01. b.Perform a t test and determine if the price and the number of flash drives sold are related. Let = 0.01.

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A procedure used for finding the equation of a straight line that provides the best approximation for the relationship between the independent and dependent variables is the

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Shown below is a portion of a computer output for a regression analysis relating Y (demand) and X (unit price). Shown below is a portion of a computer output for a regression analysis relating Y (demand) and X (unit price).     a.Perform a t test and determine whether or not demand and unit price are related. Let <font face=symbol></font> = 0.05. b.Perform an F test and determine whether or not demand and unit price are related. Let <font face=symbol></font> = 0.05. c.Compute the coefficient of determination and fully interpret its meaning. Be very specific. d.Compute the coefficient of correlation and explain the relationship between demand and unit price. a.Perform a t test and determine whether or not demand and unit price are related. Let = 0.05. b.Perform an F test and determine whether or not demand and unit price are related. Let = 0.05. c.Compute the coefficient of determination and fully interpret its meaning. Be very specific. d.Compute the coefficient of correlation and explain the relationship between demand and unit price.

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Data points having high leverage are often

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Exhibit 12-3 Regression analysis was applied between sales data (in $1,000s) and advertising data (in $100s) and the following information was obtained. Exhibit 12-3 Regression analysis was applied between sales data (in $1,000s) and advertising data (in $100s) and the following information was obtained.    -Refer to Exhibit 12-3. The F statistic computed from the above data is -Refer to Exhibit 12-3. The F statistic computed from the above data is

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

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In regression analysis, which of the following is not a required assumption about the error term ?

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In a simple regression analysis (where y is a dependent and x an independent variable), if the y intercept is positive, then

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A data point (observation) that does not fit the trend shown by the remaining data is called a(n)

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

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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 least squares estimate of b<sub>0</sub> equals -Refer to Exhibit 12-2. The least squares estimate of b0 equals

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Scott Bell Builders would like to predict the total number of labor hours spent framing a house based on the square footage of the house. The following data has been compiled on ten houses recently built. Scott Bell Builders would like to predict the total number of labor hours spent framing a house based on the square footage of the house. The following data has been compiled on ten houses recently built.     a. Develop the least-squares estimated regression equation that relates framing labor hours to house square footage. b. Use the regression equation developed in part (a) to predict framing labor hours when the house size is 3350 square feet. a. Develop the least-squares estimated regression equation that relates framing labor hours to house square footage. b. Use the regression equation developed in part (a) to predict framing labor hours when the house size is 3350 square feet.

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In a regression analysis if SSE 500 and SSR 300, then the coefficient of determination is

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A regression analysis between sales (in $1000) and price (in dollars) resulted in the following equation A regression analysis between sales (in $1000) and price (in dollars) resulted in the following equation   <font face=symbol></font> 50,000 <font face=symbol></font> 8x The above equation implies that an 50,000 8x The above equation implies that an

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Given below are seven observations collected in a regression study on two variables, x (independent variable) and y (dependent variable). Given below are seven observations collected in a regression study on two variables, x (independent variable) and y (dependent variable).     a.Develop the least squares estimated regression equation. b.At 95% confidence, perform a t test and determine whether or not the slope is significantly different from zero. c.Perform an F test to determine whether or not the model is significant. Let <font face=symbol></font> <font face=symbol></font> 0.05. d.Compute the coefficient of determination. a.Develop the least squares estimated regression equation. b.At 95% confidence, perform a t test and determine whether or not the slope is significantly different from zero. c.Perform an F test to determine whether or not the model is significant. Let 0.05. d.Compute the coefficient of determination.

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If the coefficient of determination is a positive value, then the regression equation

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