Question
Three adults and three children movie tickets were purchased for $75 the cost of each child ticket is $3 less than the cost of an adult ticket find the price of each ticket
An adult ticket is 12.50 and the child ticket is 9.50
An adult ticket is 14 and a child ticket is 11
An adult ticket is 11 and a child ticket is 8
An adult ticket is 8 and a child ticket is 5
An adult ticket is 12.50 and the child ticket is 9.50
An adult ticket is 14 and a child ticket is 11
An adult ticket is 11 and a child ticket is 8
An adult ticket is 8 and a child ticket is 5
Answers
GPT 3.5
Let's assume the cost of an adult ticket is A dollars.
According to the given information, the cost of each child ticket is $3 less than the cost of an adult ticket, so the cost of each child ticket is (A - $3) dollars.
If three adults and three children movie tickets were purchased for $75, we can form the equation:
3A + 3(A - $3) = $75
Simplifying the equation, we get:
3A + 3A - 9 = $75
6A - 9 = $75
Adding 9 to both sides:
6A = $84
Dividing both sides by 6:
A = $14
Therefore, the cost of an adult ticket is $14 and the cost of each child ticket is $14 - $3 = $11. So, the correct answer is: An adult ticket is $14 and a child ticket is $11.
According to the given information, the cost of each child ticket is $3 less than the cost of an adult ticket, so the cost of each child ticket is (A - $3) dollars.
If three adults and three children movie tickets were purchased for $75, we can form the equation:
3A + 3(A - $3) = $75
Simplifying the equation, we get:
3A + 3A - 9 = $75
6A - 9 = $75
Adding 9 to both sides:
6A = $84
Dividing both sides by 6:
A = $14
Therefore, the cost of an adult ticket is $14 and the cost of each child ticket is $14 - $3 = $11. So, the correct answer is: An adult ticket is $14 and a child ticket is $11.
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