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Consider the same data as in question 2 but now in four columns which provide average grade in years 1-4 and the data on how

Consider the same data as in question 2 but now in four columns which provide average grade in years 1-4 and the data on how often classes are skipped (school skip). Since the average grade is ordinal, a regression analysis provides a better means to confirm a linear relationship between average grade and years. Follow the steps below to conduct a regression analysis. (a) Use Excel to find the correlation coefficient for average grade and classes skipped for each of the four years. (b) Identify the year that has the strongest linear relationship. Using the data for this year, use Excel to perform a full regression analysis including a scatter plot with regression line plotted. Include the regression line equation and coefficient of determination on the graph. (Hint: Use classes skipped as the explanatory variable.) (c) Based on the correlation coefficient and the analysis in (b), do you feel that frequency of classes skipped is a good predictor of average grade for the year under study? Explain by making reference to relevant numerical measures where appropriate.

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