We often deal with weighted means, in which different data values carry different weights in the
calculation of the mean. For example, if the final exam counts for 50% of your final grade and 2
midterms each count for 25%, then you must assign weights of 50% and 25% to the final and
midterms, respectively, before computing the mean score for the term. Apply the idea of
weighted mean in the following exercise. A student has completed 15 credits in the table to the
right during one semester. Grades are weighted so that A=4.0; A = 3.7; B+ =34; B=3.0;
B-=27; C+=24 and C=2.0. Answer parts a and b below.

a. Find the student's GPA for the semester.
The student's GPA is
(Type an integer or decimal rounded to the nearest hundredth as needed.)
b. What grade would the student need to earn in French to raise her GPA over 2.95?
To earn a GPA over 2.95, the student would need to earn a minimum grade of
Course
Statistics
Eastern Religions
French
Geology
Geology Lab
Credits Grade
B
3
3
4
4
1
A
с
с
A-

We often deal with weighted means in which different data values carry different weights in the calculation of the mean For example if the final exam counts fo class=