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To determine which expressions represent the percent decrease in the price of the video game, we can use the formula for percentage decrease:

\[
\text{Percent Decrease} = \frac{\text{Original Price} - \text{New Price}}{\text{Original Price}} \times 100
\]

Given:
- Original price = $60
- Sale price = $48

The decrease in price is:
\[
\text{Decrease} = 60 - 48 = 12
\]

Now, applying the percentage decrease formula:
\[
\text{Percent Decrease} = \frac{12}{60} \times 100 = 20\%
\]

### Now, let's check the given expressions:

- **A.** $\frac{60 - 48}{60} \times 100$: This matches the correct formula for percent decrease, so **A is correct**.
  
- **B.** $\frac{60 - 48}{48} \times 100$: This uses the new price in the denominator, which is incorrect for percentage decrease.
  
- **C.** $\frac{12}{48} \times 100$: This incorrectly uses the new price ($48) instead of the original price ($60) in the denominator.
  
- **D.** $\frac{12}{60} \times 100$: This correctly represents the percent decrease, so **D is correct**.

- **E.** $\frac{60 - 48}{60 + 48} \times 100$: This is not correct, as it uses the sum of the original and new prices in the denominator.

### Final Correct Answers:
- **A and D**

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Do you want more details or have any questions?

Here are 5 related questions to expand this information:
1. How is percentage increase different from percentage decrease?
2. What happens to the percentage decrease if the price drops to $30 instead of $48?
3. How do you calculate the percentage increase if the price rises from $48 to $60?
4. How can you express percent decrease as a decimal?
5. Can you apply this method to calculate the percent decrease for any other items?

**Tip:** Always remember to divide by the original price when calculating percentage decrease!

A video game originally costs $60. It is now on sale for $48. Which expressions represent the percent decrease in the price of the video game? Select TWO correct answers.

Learn how to calculate the percentage decrease in the price of a video game originally costing $60 and now on sale for $48. This problem demonstrates key arithmetic concepts and involves applying the percentage decrease formula. Suitable for students in Grades 6-8.

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