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Evidence Supports Using a Simple Linear Regression Model to Estimate

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Evidence supports using a simple linear regression model to estimate a person's weight based on a person's height. Let x be a person's height (measured in inches) and y be the person's weight (measured in pounds). A random sample of eleven people was selected and the following data recorded: Evidence supports using a simple linear regression model to estimate a person's weight based on a person's height. Let x be a person's height (measured in inches) and y be the person's weight (measured in pounds). A random sample of eleven people was selected and the following data recorded:   The following output was generated for the data:   Based on the scatterplot above, does a simple linear regression model seem appropriate? ______________ Justify your answer. ________________________________________________________ Use the printout to find the least-squares prediction line.   = ______________ Based on the printout, do there appear to be any outliers in the data? ______________ Justify your answer. ________________________________________________________ Consider the following residual plot of the residuals versus the fitted values.   What conclusion, if any, can be drawn from the plot? ________________________________________________________ Consider the following normal probability plot of the residuals.   What conclusion can be drawn from the plot? ________________________________________________________ Based on the previous two plots, should you use the model in the computer printout to predict weight? ______________ Justify your answer. ________________________________________________________ The following output was generated for the data: Evidence supports using a simple linear regression model to estimate a person's weight based on a person's height. Let x be a person's height (measured in inches) and y be the person's weight (measured in pounds). A random sample of eleven people was selected and the following data recorded:   The following output was generated for the data:   Based on the scatterplot above, does a simple linear regression model seem appropriate? ______________ Justify your answer. ________________________________________________________ Use the printout to find the least-squares prediction line.   = ______________ Based on the printout, do there appear to be any outliers in the data? ______________ Justify your answer. ________________________________________________________ Consider the following residual plot of the residuals versus the fitted values.   What conclusion, if any, can be drawn from the plot? ________________________________________________________ Consider the following normal probability plot of the residuals.   What conclusion can be drawn from the plot? ________________________________________________________ Based on the previous two plots, should you use the model in the computer printout to predict weight? ______________ Justify your answer. ________________________________________________________ Based on the scatterplot above, does a simple linear regression model seem appropriate?
______________
Justify your answer.
________________________________________________________
Use the printout to find the least-squares prediction line. Evidence supports using a simple linear regression model to estimate a person's weight based on a person's height. Let x be a person's height (measured in inches) and y be the person's weight (measured in pounds). A random sample of eleven people was selected and the following data recorded:   The following output was generated for the data:   Based on the scatterplot above, does a simple linear regression model seem appropriate? ______________ Justify your answer. ________________________________________________________ Use the printout to find the least-squares prediction line.   = ______________ Based on the printout, do there appear to be any outliers in the data? ______________ Justify your answer. ________________________________________________________ Consider the following residual plot of the residuals versus the fitted values.   What conclusion, if any, can be drawn from the plot? ________________________________________________________ Consider the following normal probability plot of the residuals.   What conclusion can be drawn from the plot? ________________________________________________________ Based on the previous two plots, should you use the model in the computer printout to predict weight? ______________ Justify your answer. ________________________________________________________ = ______________
Based on the printout, do there appear to be any outliers in the data?
______________
Justify your answer.
________________________________________________________
Consider the following residual plot of the residuals versus the fitted values. Evidence supports using a simple linear regression model to estimate a person's weight based on a person's height. Let x be a person's height (measured in inches) and y be the person's weight (measured in pounds). A random sample of eleven people was selected and the following data recorded:   The following output was generated for the data:   Based on the scatterplot above, does a simple linear regression model seem appropriate? ______________ Justify your answer. ________________________________________________________ Use the printout to find the least-squares prediction line.   = ______________ Based on the printout, do there appear to be any outliers in the data? ______________ Justify your answer. ________________________________________________________ Consider the following residual plot of the residuals versus the fitted values.   What conclusion, if any, can be drawn from the plot? ________________________________________________________ Consider the following normal probability plot of the residuals.   What conclusion can be drawn from the plot? ________________________________________________________ Based on the previous two plots, should you use the model in the computer printout to predict weight? ______________ Justify your answer. ________________________________________________________ What conclusion, if any, can be drawn from the plot?
________________________________________________________
Consider the following normal probability plot of the residuals. Evidence supports using a simple linear regression model to estimate a person's weight based on a person's height. Let x be a person's height (measured in inches) and y be the person's weight (measured in pounds). A random sample of eleven people was selected and the following data recorded:   The following output was generated for the data:   Based on the scatterplot above, does a simple linear regression model seem appropriate? ______________ Justify your answer. ________________________________________________________ Use the printout to find the least-squares prediction line.   = ______________ Based on the printout, do there appear to be any outliers in the data? ______________ Justify your answer. ________________________________________________________ Consider the following residual plot of the residuals versus the fitted values.   What conclusion, if any, can be drawn from the plot? ________________________________________________________ Consider the following normal probability plot of the residuals.   What conclusion can be drawn from the plot? ________________________________________________________ Based on the previous two plots, should you use the model in the computer printout to predict weight? ______________ Justify your answer. ________________________________________________________ What conclusion can be drawn from the plot?
________________________________________________________
Based on the previous two plots, should you use the model in the computer printout to predict weight?
______________
Justify your answer.
________________________________________________________

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Former Chairman of the Federal Reserve of the United States, who served from 1987 to 2006 and played a key role in American monetary policy during that period.

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