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There are [tex]$4x + 1$[/tex] treats in each party favor bag. If a total of [tex]$60x + 15$[/tex] treats is distributed, how many bags are given out?

A. 15
B. 16
C. 20
D. 22
E. 24

Answer :

To solve this problem, we need to determine how many party favor bags are given out. Here's a step-by-step breakdown:

1. Understanding the Problem:
- Each party favor bag contains a certain number of treats, specifically given by the expression [tex]\(4x + 1\)[/tex].
- A total of [tex]\(60x + 15\)[/tex] treats is distributed across all the bags.

2. Setting up the Equation:
- To find how many bags are given out, we need to see how many times the number of treats in one bag ([tex]\(4x + 1\)[/tex]) fits into the total number of treats ([tex]\(60x + 15\)[/tex]).
- This means we are dividing the total number of treats by the number of treats per bag.

3. Calculation:
- Calculate the number of bags:
[tex]\[
\text{Number of bags} = \frac{60x + 15}{4x + 1}
\][/tex]

4. Finding the Value:
- After performing the division, we find that the number of bags is 15.

Therefore, the number of bags distributed is [tex]\( \boxed{15} \)[/tex].

This corresponds to option (a) in the given choices.

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