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To compute the student's GPA, we need to calculate a weighted average based on the grades and the number of credits for each course. The formula for GPA is:

\[
\text{GPA} = \frac{\sum (\text{Grade} \times \text{Credits})}{\sum \text{Credits}}
\]

Let's break down the information from the image:

1. Math course: \( 3.6 \) grade, \( 5 \) credits
2. Music course: \( 1.9 \) grade, \( 2 \) credits
3. Chemistry course: \( 2.7 \) grade, \( 4 \) credits
4. Journalism course: \( 2.9 \) grade, \( 5 \) credits

Now, let's compute the weighted GPA:

\[
\text{GPA} = \frac{(3.6 \times 5) + (1.9 \times 2) + (2.7 \times 4) + (2.9 \times 5)}{5 + 2 + 4 + 5}
\]

I'll calculate this now.The student's GPA for the term is \( 2.94 \), rounded to two decimal places.

Would you like further details or explanations?

Here are 5 related questions to consider:
1. How is a weighted GPA different from an unweighted GPA?
2. How would the GPA change if the grades were slightly higher or lower?
3. What is the significance of credit hours in calculating GPA?
4. Can GPA be calculated for different grading systems, such as pass/fail courses?
5. How would dropping or retaking a course impact the GPA?

**Tip:** To maintain or improve your GPA, it's crucial to prioritize courses with higher credit hours, as they have a bigger influence on the overall GPA.

To compute a student’s Grade Point Average (GPA) for a term, the student’s grades for each course are weighted by the number of credits for the course. Suppose a student had these grades: 3.6 in a 5 credit Math course, 1.9 in a 2 credit Music course, 2.7 in a 4 credit Chemistry course, and 2.9 in a 5 credit Journalism course. What is the student’s GPA for that term? Round to two decimal places.

Learn how to compute a student's GPA for a term using weighted grades and course credits. This problem involves calculating the weighted average of grades from multiple courses with different credit values. The step-by-step solution walks through each course, calculating the GPA and rounding to two decimal places.

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