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Tickets to a science museum cost 19.95 each there is a 3 processing fee for each order no matter how many tickets are ordered?
Assuming the processing fee is £3.00 One ticket = £19.95 + £3.00 = £22.95 Two tickets = (19.95 x 2) + 3.00 = £42.90 Five tickets = (19.95 x 5) + 3.00 = £102.75 And so on ...
The attendance at a ball game was 400 people Student tickets are 2 and Adult tickets are 3 If 1050 was collected in ticket sales how many of each type of ticket were sold?
s- student, price of ticket is $2 a- adult, price for ticket i s$ 3 2*s money collected from students 3*s money collected from adults if a+s=400 and 3*a+2*s=1050 we have system of linear equations so a=400-s substitute in second equation a with 400-s then 3*(400-s) +2*s=1050 1200-3*s +2s=1050 1200 - s = 1050 -1200 -1200 -s = - 150 s=150 if s=150 then a=400-s so a=400-150, thus a=250 At the game sold 250 adult tickets and 150 student tickets
A charity sells tickets for a fund raising dinner Each adult's ticket costs 10 and each child's ticket costs 5 A total of 1050 was raised by selling 130 tickets How many adult and child tickets?
10 adults & 10 children's
If an adult tickets costs 5.25 and a ticket for a child costs 2.25 how much does it cost for 2 adults and 2 children?
It costs 15.00 for two adults and two children.
At a basketball game adult tickets were sold at 7.50 each and student tickets at 3.50 each if 205 were sold and 1317.50 was collected how many tickets if each kind were sold?
The formula to determine the total money is nA + mC = 1317.50 where n is the number of adult tickets sold and A is the price of the adult tickets and m OS the number of child tickets and C is the price of a child ticket. Substituting in the actual prices we get... eq 1. n*7.50 + m * 3.50 = 1317.50 eq 2. n+m = 205 rearranging eq 2 we get n = 205 - m substituting this into eq 1 we get.. (205 -m) * 7.5 + m * 3.5 = 1317.50 Simplifying we get 1537.5 - 7.5m + 3.5m = 1317.50 1537.5 - 1317.5 = 4m 220 = 4m 55 = m substituting into eqn 2 we get n + 55 = 205 n = 150. Therefor 150 Adult tickets were sold 55 Child tickets were sold
