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The problem states that Amy paid $57.84 for a pair of running shoes during a 35%-off sale. We need to find the original or regular price.

Let the regular price be denoted as $ x $.

If the shoes were sold at a 35% discount, Amy only paid 65% of the regular price, meaning:

\[
0.65x = 57.84
\]

To find $ x $, we solve the equation by dividing both sides by 0.65:

\[
x = \frac{57.84}{0.65}
\]

Let's compute that.The regular price of the shoes was approximately \$88.98 when rounded to the nearest cent.

Would you like further details on the solution, or do you have any other questions?

Here are 5 related questions for practice:
1. What would the regular price be if the discount was 25% and Amy paid \$75?
2. How much would Amy have paid if the discount was 50%?
3. If the regular price was \$120, what would the price be after a 40% discount?
4. What is the percentage discount if Amy paid \$90 for shoes originally priced at \$150?
5. How much more would Amy have paid if there was no discount?

**Tip:** To find the regular price from a discounted amount, divide the discounted price by the percentage paid (e.g., 65% if the discount is 35%).

Amy paid $57.84 for a pair of running shoes during a 35%-off sale. What was the regular price?

Learn how to find the regular price of shoes after a 35% discount. Amy paid $57.84 for the shoes, and we use algebra to solve for the original price. This is suitable for students in Grades 6-8.

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