Tickets for the regional volleyball tournament went on sale at Lazy Creek High School on Monday. General admission tickets cost $6.00 each and reserved seating tickets cost $12.00 each. If 400 tickets were sold on Monday and the total ticket sales was $3150.00, how many of each type of ticket was sold? Question 6 options: a) general admission tickets=275; reserved seating tickets=125 b) general admission tickets=125; reserved seating tickets=275 c) general admission tickets=225; reserved seating tickets=175 d) none of these
so can u figure out the two equations you need?
what types of tickets are there?
General admission and reserved
ok lets let General admission be G and reserved be R. it says the total number of tickets sold was 400 can you model that in one equation?
g+r = 400???
good. now if general admission costs 6 bucks and reserved cost 12 bucks, can you model the formula to find out how much you make from selling g and d amounts of tickets?
6g + 12r = 3150.00????
see its not that hard :)
now solve the system together. i recommend substitution method since you have variables without numeric coefficients (numbers in front of them)
can you solve G+R=400 for G?
g = -r + 400
ok now plug that G into 6G+12R=3150
6(-r + 400) + 12r = 31500
solve for R
notice in your problem the answers all have different Rs (hint hint)
-6r + 2400 + 12r = 31500 6r + 2400 = 31500 6r = 29100 r = 4850 Uh. What did I do wrong???
its 3150 not 31500
....oh.
oops i should of caught that above my bad
r = 125
so what's the answer above?
wait. r = 750 doesn't make sense either....
no R = 125
G = 400-R what's G
I forgot to write down the divided part XDDD g = 275
ok which answer above has G=275 and R= 125?
a!!!
:)
good explaining druminjosh :)
thanks @texaschic101
its because i'm from Texas too :)
XD
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