Pregunta
- A summer camp rewards campers and zounselors with badges. The carmp orders 200 badges. They plan to give 25 badges to counselors. They ordered at least 3 badges for each camper.
a. How many campers could be at the camp? Show your work.
SOLUTION
b. Are all of the values on the graph of
possible solutions? Explain.
a. How many campers could be at the camp? Show your work.
b. Are all of the values on the graph of
Ask by Chen Rowe. in the United States
Jan 24,2025
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Respuesta verificada por el tutor
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a. The camp could have up to 58 campers.
b. Yes, all values of
are possible solutions because they meet the badge distribution requirements.
Solución

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Como
Bonus Knowledge
To determine how many campers
can be at the camp, we start with the total number of ordered badges, which is 200. If 25 badges are given to counselors, we subtract that from the total:
This means there are 175 badges available for campers. Since each camper receives at least 3 badges, we can set up the inequality:
Now, we solve for
:
Calculating this gives:
Since the number of campers must be a whole number, the maximum number of campers could be 58.
For part b, not all values on the graph of
are possible solutions, because
must be a non-negative integer. While the graph extends infinitely to the left (allowing negative values), only whole numbers from 0 to 58 are valid solutions in this context, as you can’t have a negative or fractional number of campers!
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