https://file.aiquickdraw.com/mathbot/file/17303234640190x1w9ldy.jpg

The problem in the image states:

- **Selling price**: $520
- **Marked down by**: 10%
- **Cost**: $360
- **Objective**: Find the markup from the cost to the sale price.

Let's go through the solution again to ensure accuracy.

### Step 1: Understand the Discounted Price and Original Price
Since the item was marked down by 10%, the sale price of $520 represents 90% of the original price. Let’s call the original price $ P $.

\[
0.9 \times P = 520
\]
Solving for $ P $:
\[
P = \frac{520}{0.9} = 577.78
\]

So, the original price was approximately **$577.78** before the markdown.

### Step 2: Calculate the Markup from Cost to Sale Price
Markup is found by comparing the sale price to the original cost:

\[
\text{Markup} = 520 - 360 = 160
\]

### Final Answer:
The markup is **$160**.

Let me know if you have any questions or need additional details!

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Here are some related questions for further practice:

1. How would you find the markup percentage based on the cost price?
2. If the markup percentage was instead 25% on the cost, what would be the sale price?
3. How does a markdown affect profit when there is already a markup on the item?
4. How would you calculate the original price if only the sale price and markdown percentage were known?
5. What would happen to the sale price if the item were marked down by 20% instead of 10%?

**Tip**: Markup calculations can vary depending on whether they are based on cost or sale price, so double-check the base value in such problems.

The selling price of an item is $520. It is marked down by 10%, but this sale price is still marked up from the cost of $360. Find the markup from cost to sale price.

Learn how to calculate the markup of an item given its sale price after a 10% markdown and its original cost. This problem involves percentage and markup calculations, suitable for Grades 7-8.

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