https://file.aiquickdraw.com/mathbot/file/1727270193135wn0jjyje.jpg

We are given the following scenario: Linda wants to buy **2 sweaters** and **a pair of sunglasses**. The cost of **each sweater** is the same, and the sunglasses cost **$12**.

Let's define:
- $ s $ as the cost of **one sweater**.
- $ C $ as the **total cost** of the purchase.

Linda buys:
- **2 sweaters**, so the total cost of the sweaters is $ 2s $.
- **1 pair of sunglasses**, which costs $ 12 $.

The total cost equation would then be:
\[
2s + 12 = C
\]
Thus, the correct equation to represent the total cost of Linda's purchases is:
\[
2s + 12 = C
\]

This matches the second option in the image.

Would you like further details or have any questions?

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Here are five related questions:
1. If each sweater costs $20, what would Linda’s total cost be?
2. How would the equation change if Linda bought 3 sweaters instead?
3. What would be the total cost if the sunglasses had a discount of 20%?
4. If Linda had a budget of $50, how much could she spend on each sweater?
5. How many sweaters could Linda buy if the total cost was capped at $100?

**Tip:** When solving word problems, carefully translate each part of the sentence into mathematical terms to build your equation step by step.

Linda wants to buy 2 sweaters and a pair of sunglasses at Wild Orchids. Each sweater costs the same amount. The sunglasses cost $12. Which equation can be used to find the total cost of her purchases?

Learn how to set up an algebraic equation to find the total cost of purchasing sweaters and sunglasses. This problem involves basic algebra and word problem translation, ideal for students in Grades 6-8.

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