A 1400-seat theater sells two types of tickets for a concert. Premium seats sell for $30 each and regular seats sell for $20 eac
h. At one event $33,950 was collected in ticket sales with 10 seats left unsold. How many of each type of ticket was sold?
2 answers:
Answer:
x = 638
y = 1190 - 638 = 552
Step-by-step explanation:
Let x = premium seats
let y = regular seats
x + y = 1190 (ten were not sold
30x + 20y = 30180 (amount collected
now multiply the first equation by 20 and subtract
20x + 20y = 23800
30x + 20y = 30180
-10x = -6380
x = 638
y = 1190 - 638 = 552
check it by multipying x and y by their price to see if you come up with the correct amount
Hope this helps
Premium seats sold : 638
Regular seats sold: 552
You might be interested in
36.75/2.5= 14.7
_______
2.5| 36.75
Move the decimal to the right
14.7
______
25| 367.5
-25
117
-100
175
-175
0
Sorry I can't show it better...
x=0 or x=−9 or x=9
............
Table m I believe because each x has one y
Answer:
X= -2/3, 4
Step-by-step explanation:
Step-by-step explanation:
sum of all angles = 360
7x-4 = 360
7x= 364
x = 52
angle j = 150
angle k = 62
angle m = 100