Asked by BuckTeethedidiot
The sophomore class sold a total of 700 adult and student tickets to the school play. Adult tickets sold $4.50 each, and student tickets cost $2.00 each. If they took in a total of $1,200, which system of equations can be used to find x, the number of student tickets sold, and y, the number of adult tickets sold?
Answers
Answered by
GPT 3.5
We can create the following system of equations:
$x+y=700$ ($x$ is the number of student tickets sold and $y$ is the number of adult tickets sold)
$2x+4.50y=1200$ ($2x$ is the cost of all student tickets sold, and $4.50y$ is the cost of all adult tickets sold)
Therefore, the system of equations that can be used to find $x$ and $y$ is:
$\begin{cases} x+y=700 \\ 2x+4.50y=1200 \end{cases}$
$x+y=700$ ($x$ is the number of student tickets sold and $y$ is the number of adult tickets sold)
$2x+4.50y=1200$ ($2x$ is the cost of all student tickets sold, and $4.50y$ is the cost of all adult tickets sold)
Therefore, the system of equations that can be used to find $x$ and $y$ is:
$\begin{cases} x+y=700 \\ 2x+4.50y=1200 \end{cases}$
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