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Let's break down the solution for the total price of the iPod after applying the 15% discount and adding the 8% sales tax.

### Step 1: Calculate the price after discount
The original price of the iPod is **$45**, and the discount is **15%**. To find the discounted price:

\[
\text{Discount Amount} = 45 \times 0.15 = 6.75
\]
So, the price after applying the discount is:
\[
\text{Discounted Price} = 45 - 6.75 = 38.25
\]

### Step 2: Apply the sales tax
Now, we need to add the **8%** sales tax to the discounted price. To calculate the sales tax:

\[
\text{Sales Tax Amount} = 38.25 \times 0.08 = 3.06
\]
So, the final price after tax is:
\[
\text{Total Price} = 38.25 + 3.06 = 41.31
\]

### Final Answer:
The total price of the iPod after the discount and sales tax is **$41.31**.

Would you like further details on any part of the solution?

Here are five follow-up questions you might find useful:
1. How would the total price change if the discount were 20% instead of 15%?
2. What if the sales tax were 10%—how would that affect the final price?
3. How do you calculate the price if a discount and tax are both applied in reverse order?
4. Can you express the total percentage change from the original price to the final price?
5. How would the calculations differ if there were additional fees, like shipping?

**Tip:** Always apply the discount first, followed by the sales tax when calculating the final price!

What is the total price of the iPod after sales tax and discount?

Learn how to calculate the total price of an iPod with an original price of $45 after applying a 15% discount and an 8% sales tax. This problem covers important math concepts like percentages, discount calculation, and sales tax, ideal for students in Grades 6-8.

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