Question 10 marks The results for the elite class of competitors have been extracted from the...
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Question 10 marks The results for the elite class of competitors have been extracted from the file winter.mwx and saved in a new file elite.mwx. Using the data given in elite.mwx a researcher wishes to construct a model to predict the total times for elite competitors in the winter triathlon based on their times in the running event. (a) Briefly explain which variable the researcher should treat as the explanatory variable, and which variable the researcher should treat as the response variable. (b) Obtain a scatterplot of the run times against the total triathlon times for the elite competitors. Include the scatterplot in your answer. Interpret the scatterplot, giving reasons for your interpretation. (c) The equation of the least squares regression line fitted to these data is y = -1.03 +2.750x where y is the total time taken to complete the triathlon and is the time taken to complete the run. Table 4 shows the predicted total triathlon times, the 95% prediction intervals and the widths of those intervals based on two possible run times. All times are in minutes. Table 4 Run Predicted total time triathlon time 36.0 44.0 97.96 119.96 95% prediction interval (89.86, 106.07) (111.42, 128.51) Width of interval 16.21 17.10 Explain why the widths of the two 95% prediction intervals are not equal. Question 10 marks The results for the elite class of competitors have been extracted from the file winter.mwx and saved in a new file elite.mwx. Using the data given in elite.mwx a researcher wishes to construct a model to predict the total times for elite competitors in the winter triathlon based on their times in the running event. (a) Briefly explain which variable the researcher should treat as the explanatory variable, and which variable the researcher should treat as the response variable. (b) Obtain a scatterplot of the run times against the total triathlon times for the elite competitors. Include the scatterplot in your answer. Interpret the scatterplot, giving reasons for your interpretation. (c) The equation of the least squares regression line fitted to these data is y = -1.03 +2.750x where y is the total time taken to complete the triathlon and is the time taken to complete the run. Table 4 shows the predicted total triathlon times, the 95% prediction intervals and the widths of those intervals based on two possible run times. All times are in minutes. Table 4 Run Predicted total time triathlon time 36.0 44.0 97.96 119.96 95% prediction interval (89.86, 106.07) (111.42, 128.51) Width of interval 16.21 17.10 Explain why the widths of the two 95% prediction intervals are not equal.
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y103 275x x 36 x44 where x is the run time of where ... View the full answer
Related Book For
Financial Reporting and Analysis
ISBN: 978-0078025679
6th edition
Authors: Flawrence Revsine, Daniel Collins, Bruce, Mittelstaedt, Leon
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