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As Part of a Study at a Large University, Data x1=x _ { 1 } =

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As part of a study at a large university, data were collected on n = 224 freshmen computer science (CS) majors in a particular year. The researchers were interested in modeling y, a student's grade point average (GPA) after three semesters, as a function of the following independent variables (recorded at the time the students enrolled in the university): x1=x _ { 1 } = average high school grade in mathematics (HSM)
x2=x _ { 2 } = average high school grade in science (HSS)
x3=x _ { 3 } = average high school grade in English (HSE)
x4=x _ { 4 } = SAT mathematics score (SATM)
x5=x _ { 5 } = SAT verbal score (SATV)

A first-order model was fit to data.

A 95%95 \% confidence interval for β1\beta _ { 1 } is (.06,.22)( .06 , .22 ) . Interpret this result.

A) We are 95%95 \% confident that a CS freshman's GPA increases by an amount between .06 and .22 for every 1 -point increase in average H5 math grade, holding x2x5x _ { 2 } - x _ { 5 } constant.
B) 95%95 \% of the GPAs fall within .06 to .22.22 of their true values.
C) We are 95%95 \% confident that a CS freshman's HS math grade increases by an amount between .06 and .22 for every 1-point increase in GPA, holding x2x5x _ { 2 } - x _ { 5 } constant.
D) We are 95%95 \% confident that the mean GPA of all CS freshmen after three semesters falls between .06 and .22.22 .


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