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Let's break down the question to solve it step by step.

The original price of the table is **$600**.
Melissa gets a discount of **65%**, so she only pays **35%** of the original price (since 100% - 65% = 35%).

1. **Calculate the price after the discount**:
   \[
   35\% \text{ of } 600 = \frac{35}{100} \times 600 = 210
   \]
   So, the discounted price is **$210**.

2. **Add the sales tax**:
   The sales tax is **5%** of the discounted price.
   \[
   5\% \text{ of } 210 = \frac{5}{100} \times 210 = 10.50
   \]
   So, the total amount Melissa paid is:
   \[
   210 + 10.50 = 220.50
   \]

Melissa paid **$220.50** for the table.

Would you like any more details or have any other questions?

Here are 5 related questions to explore:

1. What would the price be if the discount was 50% instead of 65%?
2. How much would Melissa pay if the sales tax was 8% instead of 5%?
3. How much did Melissa save from the original price?
4. If Melissa bought two tables, how much would she pay in total with the same conditions?
5. What would be the final price if the table cost $800 instead of $600?

**Tip**: When solving percentage problems, always convert the percentage to a decimal by dividing by 100, and then multiply by the original value!

Melissa buys a table that was priced $600. There is a 5% sales tax in her state. Fortunately, it was 65% off! So she only paid $_____.

Learn how to calculate the final price Melissa paid for a $600 table after applying a 65% discount and a 5% sales tax. This step-by-step guide explains how to apply percentage discounts and add sales tax for a real-life example. Suitable for middle school students.

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