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Real-World Systems of Equations Practice Complete this assessment to review what you've learned. It will not count toward your...Question
Real-World Systems of Equations Practice
Complete this assessment to review what you've learned. It will not count toward your grade.
3 of 53 of 5 Items
Question
The Highland Booster Club sells refreshments at the concession stand for local football games. Combination 1 includes 4 hot dogs and 2 sodas for $10. Combination 2 includes 6 hot dogs and 3 sodas for $15. Let h
represent the cost of a hot dog, and let s
represent the cost of a soda. Write the pair of linear equations that model this situation.(1 point)
Equation for Combination 1:
= 10
Equation for Combination 2:
= 15
Complete this assessment to review what you've learned. It will not count toward your grade.
3 of 53 of 5 Items
Question
The Highland Booster Club sells refreshments at the concession stand for local football games. Combination 1 includes 4 hot dogs and 2 sodas for $10. Combination 2 includes 6 hot dogs and 3 sodas for $15. Let h
represent the cost of a hot dog, and let s
represent the cost of a soda. Write the pair of linear equations that model this situation.(1 point)
Equation for Combination 1:
= 10
Equation for Combination 2:
= 15
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To set up the equations based on the information provided, we can use the following format:
Let \( h \) represent the cost of a hot dog and \( s \) represent the cost of a soda.
### Combination 1:
The first combination includes 4 hot dogs and 2 sodas for $10. This can be modeled by the equation:
\[
4h + 2s = 10
\]
### Combination 2:
The second combination includes 6 hot dogs and 3 sodas for $15. This can be modeled by the equation:
\[
6h + 3s = 15
\]
Now, we can write the pair of linear equations:
Equation for Combination 1:
\[ 4h + 2s = 10 \]
Equation for Combination 2:
\[ 6h + 3s = 15 \]
Let \( h \) represent the cost of a hot dog and \( s \) represent the cost of a soda.
### Combination 1:
The first combination includes 4 hot dogs and 2 sodas for $10. This can be modeled by the equation:
\[
4h + 2s = 10
\]
### Combination 2:
The second combination includes 6 hot dogs and 3 sodas for $15. This can be modeled by the equation:
\[
6h + 3s = 15
\]
Now, we can write the pair of linear equations:
Equation for Combination 1:
\[ 4h + 2s = 10 \]
Equation for Combination 2:
\[ 6h + 3s = 15 \]
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