A teacher takes the semester exam scores for the first semester of a course and designs a line of best fit to predict the semester exam scores for the second semester, y, based on the number of days of attendance, x. Her equation for the line of best fit is

y=0.7x + 37. Select the test score that the teacher should expect from a student who did not attend her course.
A.
0.7

B.
4.4

C.
37

D.
44

1 answer

To predict the semester exam score (y) based on the number of days of attendance (x) using the equation \( y = 0.7x + 37 \), we need to consider the scenario where the student did not attend the course at all. In this case, the number of days of attendance \( x \) would be 0.

Substituting \( x = 0 \) into the equation:

\[ y = 0.7(0) + 37 \]

\[ y = 0 + 37 \]

\[ y = 37 \]

Thus, the teacher should expect a test score of 37 from a student who did not attend her course.

The correct answer is C. 37.