Consider an equation to explain the Academic Performance of students (AP) presented in equation 1.3. In the equation, S, T and A refer to the number of hours the student studies (S), the number of textbook the student buys (T) and class attendance (A). AP = 4.32 + 0.280S + 0.0174A + 0.000247 + u (1.1) (0.32) (0.035) N = 209, R2 = 0.283 (0.0041) (0.00054) Using equation 1.1, test the hypothesis that T, the number of textbooks the student buys has no effect on Academic Performance (AP), against the alternative that it has a positive effect at the 5% significance level. At the 95 percent confidence interval, test the hypothesis that class attendance by the student has no effect on the student's academic performance.

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Consider an equation to explain the Academic Performance of students (AP) presented in equation 1.3. In
the equation, S, T and A refer to the number of hours the student studies (S), the number of textbook the
student buys (T) and class attendance (A).
AP = 4.32 + 0.280S + 0.0174A + 0.00024T + µ
(1.1)
(0.32) (0.035)
(0.0041)
(0.00054)
N =
209, R2
= 0.283
Using equation 1.1, test the hypothesis that T, the number of textbooks the student buys has no effect on
Academic Performance (AP), against the alternative that it has a positive effect at the 5% significance
level.
At the 95 percent confidence interval, test the hypothesis that class attendance by the student has no effect
on the student's academic performance.
Transcribed Image Text:Consider an equation to explain the Academic Performance of students (AP) presented in equation 1.3. In the equation, S, T and A refer to the number of hours the student studies (S), the number of textbook the student buys (T) and class attendance (A). AP = 4.32 + 0.280S + 0.0174A + 0.00024T + µ (1.1) (0.32) (0.035) (0.0041) (0.00054) N = 209, R2 = 0.283 Using equation 1.1, test the hypothesis that T, the number of textbooks the student buys has no effect on Academic Performance (AP), against the alternative that it has a positive effect at the 5% significance level. At the 95 percent confidence interval, test the hypothesis that class attendance by the student has no effect on the student's academic performance.
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