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As the treasurer of her daughter’s Girl Scout troop,

Laney collected money for some girls and adults to go

to a 3-day camp. Each girl paid \(75 and each adult paid

\)30. The total amount of money collected for camp was

$765. If the number of girls is three times the number

of adults, how many girls and how many adults paid for

camp?

Short Answer

Expert verified

The girls who paid are 9 and the adults are 3

Step by step solution

01

Step 1.Given information

We have been given

Amount each girl paid = $75.

Each adult paid = $30.

Total amount = $765.

Let the number of adults be x.

The girls tickets three times of the adults ticket .

The girls ticket is 3x.

02

step 2.Additional information

Tabulate the information

TypeNumberValue($)total value($)
Adultsx
3030x
girls3x
7575(3x)

the total amount collected is 765$.

03

step 3. Forming equation

Since the total values is 765$.

30x+75(3x)=765

04

step 4.Sloving the equation

30x+225x=765255x=765x=765255x=3

05

step 5.The solution

The adults arex=3.
The girls are 3x=3(3)=9.

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