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A total of 547 adult and student tickets were sold for a high school musical. The ticket prices were $10 for adults and $5 for...Asked by 3rfweaf
A total of 547 adult and student tickets were sold for a high school musical. The ticket prices were $10 for adults and $5 for students. A total of $3,775 was collected from ticket sales. How many adult and student tickets were sold?
A.443 adult tickets and 104 student tickets
B.104 adult tickets and 443 student tickets
C.339 adult tickets and 208 student tickets
D.208 adult tickets and 339 student tickets
if you just give me the equation to solve this that would be great!
A.443 adult tickets and 104 student tickets
B.104 adult tickets and 443 student tickets
C.339 adult tickets and 208 student tickets
D.208 adult tickets and 339 student tickets
if you just give me the equation to solve this that would be great!
Answers
Answered by
oobleck
you already have the information you need.
a+c = 547
10a+5c = 3775
Now crank 'er out.
a+c = 547
10a+5c = 3775
Now crank 'er out.
Answered by
3rfweaf
ok that you!
Answered by
3rfweaf
wait do i solve for a or c?
Answered by
Ms Pi 3.14159265358979323
Yes, you solve for a and c : )
I would suggest re-arranging a+c=547 to a = 547 - c
then subbing that into your second equation
10a + 5c = 3775 so everywhere you see the a you sub in 547 - c
10(547 -c) = 3775
now solve for c : )
then sub your answer back into your first equation.
I would suggest re-arranging a+c=547 to a = 547 - c
then subbing that into your second equation
10a + 5c = 3775 so everywhere you see the a you sub in 547 - c
10(547 -c) = 3775
now solve for c : )
then sub your answer back into your first equation.
Answered by
Jjehhe
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