Asked by ram
A total of 210 people attended the opening night of a school musical. Student tickets cost $3.00 each while general admission tickets cost $7.50 each. If total sales were $1296, how many general admission tickets were sold?
Answers
Answered by
Bosnian
s = number of student tickets
g = number of general admission tickets
A total of 210 people attended the opening night of a school musical means:
s + g = 210
Student tickets cost $3.00 each while general admission tickets
cost $7.50 each, total sales were $1296 means:
3 s + 7.5 g = 1296
Now you must solve system:
s + g = 210
3 s + 7.5 g = 1296
Try it.
The solution is:
s = 62
g = 148
Checking the results:
s + g = 62 + 148 = 210
3 s + 7.5 g = $3 ∙ 62 + $7.5 ∙ 148 = $186 + $1110 = $1296
g = number of general admission tickets
A total of 210 people attended the opening night of a school musical means:
s + g = 210
Student tickets cost $3.00 each while general admission tickets
cost $7.50 each, total sales were $1296 means:
3 s + 7.5 g = 1296
Now you must solve system:
s + g = 210
3 s + 7.5 g = 1296
Try it.
The solution is:
s = 62
g = 148
Checking the results:
s + g = 62 + 148 = 210
3 s + 7.5 g = $3 ∙ 62 + $7.5 ∙ 148 = $186 + $1110 = $1296
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