Joylin receives a $50 gift card for the local movie theater for her birthday. She uses the card to purchase tickets and snacks for her family. If Joylin spends $6 more on tickets than she does on snacks, how much does Joylin spend on tickets?
x + (x-6) = 50
2 x - 6 = 50
2 x = 56
x = 28
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Let's call the amount Joylin spends on snacks "x".
Since she spends $6 more on tickets than snacks, the amount she spends on tickets is "x + $6".
Joylin spends a total of $50 on tickets and snacks, so the equation becomes:
x + (x + $6) = $50.
Combining like terms, we have:
2x + $6 = $50.
Subtracting $6 from both sides, the equation becomes:
2x = $44.
Dividing both sides by 2, we find:
x = $22.
Therefore, Joylin spends $22 on snacks.
To find out how much Joylin spends on tickets, we substitute x = $22 into the expression x + $6:
$22 + $6 = $28.
So, Joylin spends $28 on tickets.
To determine how much Joylin spends on tickets, we need to set up a mathematical equation based on the given information. Let's say Joylin spends x dollars on snacks.
According to the problem, Joylin spends $6 more on tickets than she does on snacks. Therefore, the amount spent on tickets would be x + $6.
We know that Joylin receives a $50 gift card for the local movie theater, which she uses to purchase tickets and snacks. So, the sum of the amounts spent on tickets and snacks must be equal to $50.
Now, let's set up the equation:
x + (x + $6) = $50
By simplifying the equation, we can begin to solve for x, which will help us find the amount Joylin spends on tickets.
Combining like terms, we have:
2x + $6 = $50
Subtracting $6 from both sides of the equation:
2x + $6 - $6 = $50 - $6
This leaves us with:
2x = $44
To isolate x, we should divide both sides of the equation by 2:
2x / 2 = $44 / 2
Which simplifies to:
x = $22
Therefore, Joylin spends $22 on snacks. To find out how much she spends on tickets, we substitute the value of x back into the equation:
x + $6 = $22 + $6
This equals:
x + $6 = $28
Joylin spends $28 on tickets.