Estimation by OLS using heteroskedasticity-consistent standard errors results in the following output: GPA, = 3.2 + 0.105X, + 0.12FEMALE, + 0.1 INCOME, (0.1) (0.05) (0.04) (0.03) where the numbers in...

11Estimation by OLS using heteroskedasticity-consistent standard errors results in the following output:<br>GPA, =<br>3.2 + 0.105X, + 0.12FEMALE, + 0.1 INCOME,<br>(0.1)<br>(0.05)<br>(0.04)<br>(0.03)<br>where the numbers in parentheses (below the coefficients) are the robust standard errors.<br>The treatment effect is 0.105, so that access to a laptop is expected to increase GPA by O.105 points. Let's<br>test whether or not this effect is statistically different from zero. The null hypothesis is Ho : B1 = 0. The<br>alternative hypothesis is H1 : B1 # 0.<br>The t-statistic is I Select)<br>and therefore we I SelectI<br>Ho at a 5% level.<br>The p-value of this test is [Select )<br>and therefore we<br>[ Select ]<br>Ho at a<br>1% level.<br>What is the difference in predicted GPA between a male student who was lent a laptop and a female<br>student who was not lent a laptop but has the same family income as the male student?<br>( Select |<br>

Extracted text: Estimation by OLS using heteroskedasticity-consistent standard errors results in the following output: GPA, = 3.2 + 0.105X, + 0.12FEMALE, + 0.1 INCOME, (0.1) (0.05) (0.04) (0.03) where the numbers in parentheses (below the coefficients) are the robust standard errors. The treatment effect is 0.105, so that access to a laptop is expected to increase GPA by O.105 points. Let's test whether or not this effect is statistically different from zero. The null hypothesis is Ho : B1 = 0. The alternative hypothesis is H1 : B1 # 0. The t-statistic is I Select) and therefore we I SelectI Ho at a 5% level. The p-value of this test is [Select ) and therefore we [ Select ] Ho at a 1% level. What is the difference in predicted GPA between a male student who was lent a laptop and a female student who was not lent a laptop but has the same family income as the male student? ( Select |

Jun 11, 2022
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