https://file.aiquickdraw.com/mathbot/file/1726800971491butd1wlz.jpg

The problem in the image is asking about the cost of purchasing bags of trail mix and chips.

### Breakdown of the problem:
- **Cost of one bag of trail mix** = $1.15
- **Cost of one bag of chips** = $1.05

#### Part 1: Cost of purchasing 6 bags of trail mix and 3 bags of chips
You need to calculate the total cost using the given prices:

\[
\text{Total cost for 6 bags of trail mix} = 6 \times 1.15 = 6.90
\]
\[
\text{Total cost for 3 bags of chips} = 3 \times 1.05 = 3.15
\]
\[
\text{Total cost} = 6.90 + 3.15 = 10.05
\]

The final answer for this part should be $10.05 (not $2.20 as shown in the image, which might be a mistake).

#### Part 2: General formula for $x$ bags of trail mix and $y$ bags of chips:
The total cost for $x$ bags of trail mix and $y$ bags of chips can be expressed as:

\[
\text{Total cost} = 1.15x + 1.05y
\]

### Summary:
1. The cost for 6 bags of trail mix and 3 bags of chips should be $10.05.
2. The formula for the total cost for $x$ bags of trail mix and $y$ bags of chips is $1.15x + 1.05y$.

Would you like more details on this? 

Here are some follow-up questions:
1. How would the cost change if you bought 10 bags of chips instead of 3?
2. What is the total cost if you buy 5 bags of trail mix and 7 bags of chips?
3. If you had $15, how many bags of trail mix and chips could you buy?
4. How can we interpret the coefficients $1.15x$ and $1.05y$ in the formula?
5. How could we find the break-even point if the prices changed?

**Tip**: Double-check calculations in the problem to avoid common input errors.

At a local bodega, the cost of a bag of trail mix at the corner store is $1.15, and the cost of a bag of chips is $1.05. What would it cost to get 6 bags of trail mix and 3 bags of chips? What would it cost to get x bags of trail mix and y bags of chips?

Learn how to calculate the cost of purchasing trail mix and chips using a linear equation. This problem involves determining the total cost for specific quantities and formulating a general equation for x bags of trail mix and y bags of chips. Suitable for students in Grades 6-8.

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