Question

In questions 1-3 (Exercise 5 in text), we examined the relationship between years of education and hours of television watche

A. What is the b (slope) for education? (-0.220 / 0.066 / -0.255 / 0.043)

B.  Is there a positive or negative relationship between education and television viewing hours? (Negative / Positive)

C.  What is the b (slope) for number of children? (-0.220 / 0.066 / -0.255 / 0.043)

D. Is there a positive or negative relationship between number of children and television viewing hours? (Negative / Positive)

E. What is the equation for multiple regression?

-a=mean of y-slope(mean of x)

-b= covariance of x and y/variance of x

-Predicted Y variable=y intercept+slope(X variable)

-Predicted Y variable=y intercept+slope_1 (X variable_1)+slope_2 (X variable_2)+.....slope_n (X variable_n)

F. Using the multiple regression equation with both education and number of children as independent variables, calculate the number of hours of television viewing for a person with 16 years of education and two children (2.434 / 2.205)

G. Compare the R square value from question 3 (exercise 5 in text) with the R square value from this regression. Does the number of children jointly reduce the amount of error involved in predicting hours of television viewed per day? Yes or No? (Yes / No)

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Answer #1

Here the Regainin equation on willes as . . 8574 -0.220 * Highest Hows per day Watened TV Уря 4м, + 0.0664 and children (4) T

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