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A yoga studio has two participation plans. The first plan costs $10 per visit. The second plan costs $30 per month, and $4 per...Asked by J.J Powell
A yoga studio has two participation plans. The first plan costs $10 per visit. The second plan costs $30 per month, and $4 per visit. How many visits would make the cost of both plans the same
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Let's assume that the number of visits is represented by "x".
For the first plan, the cost is simply $10 per visit.
For the second plan, the cost is $30 per month plus $4 per visit. So the total cost for "x" visits would be:
Total cost = $30 + $4x
To find out when the cost of both plans is the same, we need to set the two equations equal to each other and solve for "x":
$10x = $30 + $4x
Subtracting $4x from both sides, we get:
$6x = $30
Dividing both sides by 6, we get:
x = 5
Therefore, 5 visits would make the cost of both plans the same.
For the first plan, the cost is simply $10 per visit.
For the second plan, the cost is $30 per month plus $4 per visit. So the total cost for "x" visits would be:
Total cost = $30 + $4x
To find out when the cost of both plans is the same, we need to set the two equations equal to each other and solve for "x":
$10x = $30 + $4x
Subtracting $4x from both sides, we get:
$6x = $30
Dividing both sides by 6, we get:
x = 5
Therefore, 5 visits would make the cost of both plans the same.
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