https://file.aiquickdraw.com/mathbot/file/1726245345031nk1a1ns8.jpg

To solve this problem, we need to calculate the cost of sending 6 small packages and 1 large package.

1. **Cost of each small package**: $2.90  
2. **Cost of each large package**: $4.60

Now, let's break down the total cost:

- Cost for 6 small packages: $ 6 \times 2.90 = 17.40 $
- Cost for 1 large package: $ 1 \times 4.60 = 4.60 $

Now, summing the two:

\[
17.40 + 4.60 = 22.00
\]

So, it will cost Jessica **$22.00** to send 6 small packages and 1 large package.

Do you need more details or have any other questions?

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Here are some related questions for further practice:
1. How much would it cost Jessica to send 3 small packages and 2 large packages?
2. What is the cost of sending 10 small packages and no large packages?
3. If Jessica has a budget of $50, how many large packages can she send?
4. If the cost of each large package increases by 10%, what will the new total cost be for sending 1 large package and 6 small packages?
5. What is the percentage of the total cost that is attributed to the large package?

**Tip**: Always break down complex word problems into smaller steps to avoid confusion!

Jessica is mailing packages. Each small package costs her $2.90 to send. Each large package costs her $4.60. How much will it cost her to send 6 small packages and 1 large package?

Learn how to calculate the total cost for mailing 6 small packages and 1 large package. Each small package costs $2.90, and each large package costs $4.60. Suitable for Grades 4-6, this problem demonstrates key concepts in arithmetic.

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