Respuesta :
Both parks will have the same cost for 24 rides
Step-by-step explanation:
The question requires linear equation to be solved.
Let a be the admission fee and r be the number of rides
Then
For Funtime PArk the expression will be:
Admission Charges =a = $12.50
Ride charges = r = $0.75
12.50+0.75r
For River's Edge Park the expression will be:
Admission Charges =a = $18.50
Ride charges = r = $0.50
18.50+0.50r
Putting both expressions equal:
[tex]12.50+0.75r=18.50+0.50r\\Subtracting\ 0.50\ from\ both\ sides\\12.50+0.75r-0.50r=18.50+0.50r-0.50r\\12.50+0.25r=18.50\\Subtracting\ 12.50\ from\ both\ sides\\12.50+0.25r-12.50=18.50-12.50\\0.25r=6\\Dividing\ both\ sides\ by\ 0.25\\\frac{0.25r}{0.25}=\frac{6}{0.25}\\r=24[/tex]
Both parks will have the same cost for 24 rides
Keywords: Linear Equations
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The number of rides when both parks would cost the same is 24.
What is the number of rides when the costs at both parks would be the same?
The equation that represents the cost at Funtime Amusement Park is: $12.50 + $0.75a
The equation that represents the cost at River’s Edge Park is: $18.50 + $0.50a
Where a represents cost per ride.
At the point where the cost would be the same, the equations would be equal. $12.50 + $0.75a = $18.50 + $0.50a
$18.50 - $12.50 = 0.75a - 0.50a
$6 = 0.25a
a = 24
To learn more about cost, please check: https://brainly.com/question/25717996