https://file.aiquickdraw.com/mathbot/file/172659124939005s44trr.jpg

To solve the problem, let's calculate the total cost of the three items Pam wants to buy before applying the coupon, and then apply the 20% discount to find the final amount.

### Step 1: Calculate the total cost before the discount:
- Shirt: $11.99
- Pants: $23.98
- Belt: $9.95

The total cost before the discount is:
\[
11.99 + 23.98 + 9.95 = 45.92
\]

### Step 2: Apply the 20% discount:
Pam has a coupon for 20% off, which means she pays 80% of the total price:
\[
\text{Discounted cost} = 45.92 \times 0.80 = 36.736
\]
Rounding this to the nearest dollar, the total is approximately **$37**.

Thus, the correct answer is **"About $37."**

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Would you like further details or have any questions? Here are five related questions:

1. How do you calculate a percentage discount on any total amount?
2. What is the meaning of rounding, and why is it applied in this case?
3. If Pam had a 30% coupon instead, how much would she pay?
4. How would tax affect the final price if there were a 7% sales tax?
5. How could you calculate the original price if you only knew the final discounted price and the discount percentage?

**Tip:** Always remember that applying a percentage discount means multiplying the total by 1 minus the discount percentage (e.g., for 20% off, multiply by 0.80).

Pam buys the following items: a shirt that costs $11.99, pants that cost $23.98, and a belt that costs $9.95. She has a coupon for 20% off the entire purchase. About how much will the three items cost?

Learn how to calculate the total cost of three items after applying a 20% discount. The items are priced at $11.99, $23.98, and $9.95. This problem involves basic percentage calculations and rounding, suitable for students in Grades 6-8.

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