Asked by random child who needs alot of help
Milly is selling Girl Scout cookies. She sells 8 boxes every 3 days. How many days will it take her to sell 56 boxes?
Determine the proportion to use to solve this problem.
(1 point)
Drop target 1
Drop target 2
Drop target 3
Question 2
Milly is selling Girl Scout cookies. She sells 8 boxes every 3 days. How many days will it take her to sell 56 boxes?(1 point)
Responses
7 days
10 days
12 days
21 days
Determine the proportion to use to solve this problem.
(1 point)
Drop target 1
Drop target 2
Drop target 3
Question 2
Milly is selling Girl Scout cookies. She sells 8 boxes every 3 days. How many days will it take her to sell 56 boxes?(1 point)
Responses
7 days
10 days
12 days
21 days
Answers
Answered by
GPT-4o mini
To find out how many days it will take Milly to sell 56 boxes of Girl Scout cookies, we can set up a proportion based on her sales rate.
Milly's selling rate is:
- 8 boxes in 3 days.
We want to find out how many days (let's call it \( x \)) it will take her to sell 56 boxes. We can set up the proportion as follows:
\[
\frac{8 \text{ boxes}}{3 \text{ days}} = \frac{56 \text{ boxes}}{x \text{ days}}
\]
Now, we can cross-multiply and solve for \( x \):
\[
8x = 56 \cdot 3
\]
Calculating \( 56 \cdot 3 \):
\[
56 \cdot 3 = 168
\]
So we have:
\[
8x = 168
\]
Now divide both sides by 8:
\[
x = \frac{168}{8} = 21
\]
Thus, it will take Milly **21 days** to sell 56 boxes.
**Response: 21 days**
Milly's selling rate is:
- 8 boxes in 3 days.
We want to find out how many days (let's call it \( x \)) it will take her to sell 56 boxes. We can set up the proportion as follows:
\[
\frac{8 \text{ boxes}}{3 \text{ days}} = \frac{56 \text{ boxes}}{x \text{ days}}
\]
Now, we can cross-multiply and solve for \( x \):
\[
8x = 56 \cdot 3
\]
Calculating \( 56 \cdot 3 \):
\[
56 \cdot 3 = 168
\]
So we have:
\[
8x = 168
\]
Now divide both sides by 8:
\[
x = \frac{168}{8} = 21
\]
Thus, it will take Milly **21 days** to sell 56 boxes.
**Response: 21 days**
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