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The image contains a scenario and questions related to simple interest calculations. Here's a breakdown:

### Scenario:
- **Loan amount**: $2,482
- **Interest rate**: 3.5% per year (simple interest)
- **No payments made for one year**

### Questions:
1. **How much will Marcie owe after one year?**
   - The total amount owed is the loan plus interest.

2. **How much interest was accrued after one year?**
   - This asks for the interest earned over the year.

### Solution Process:

For simple interest, the formula is:
\[
I = P \times r \times t
\]
Where:
- $ P $ is the principal amount ($2,482),
- $ r $ is the annual interest rate (3.5% or 0.035),
- $ t $ is the time in years (1 year).

Let's calculate the interest accrued:

\[
I = 2,482 \times 0.035 \times 1 = 86.87
\]

So, the interest accrued is **$86.87**.

Next, the total amount Marcie will owe is the original loan plus the interest:
\[
\text{Total} = 2,482 + 86.87 = 2,568.87
\]

### Answer to Questions:
1. **How much will Marcie owe after one year?**
   - **Answer**: $2,568.87 (Option D)

2. **How much interest was accrued after one year?**
   - **Answer**: $86.87 (Option B)

---

Do you want further details or have any questions?

Here are 5 related questions:
1. What would the total amount owed be if the loan term was 2 years?
2. How would the interest change if the rate was 5% instead of 3.5%?
3. How is compound interest different from simple interest?
4. How can Marcie minimize the amount of interest she pays?
5. What is the total interest for a loan of $3,000 at 4% for one year?

**Tip**: Always verify the terms of a loan to understand how the interest will be calculated (simple or compound).

Marcie took out a loan for $2,482. The loan has a simple interest rate of 3.5% per year. No payments will be made on the loan until the end of one year. How much will Marcie owe after one year and how much interest was accrued?

Learn how to calculate simple interest on a $2,482 loan with a 3.5% interest rate over one year. This problem covers key concepts like percentage and loan interest calculations. Suitable for students in Grades 6-8.

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