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1) Five hundred tickets were sold for a fundraising dinner. The receipts totaled $3312.50. Adult tickets were $7.50 each and children’s tickets were $4.00 each. How many tickets of each type were sold? (375,125)that’s the answer I need the steps

2 Answers

1 vote
Have the x=the number of adult tickets sold, and y=the number of child tickets sold.

Your two equations should be:
7.50x+4.00y=3312.50
x+y=500
:p
User Julien Mazars
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2 votes
Number of adults' tickets (x): $7.50x + $4.00(500 - x) = $3,312.50 $7.50x + $2,000.00 - $4.00x = $3,312.50 $3.50x = $1,312.50 x = 375
No. of children's tickets (500 - x): = 500 - 375 = 125
Answer: 375 adults' tickets, 125 children's tickets
Proof (Receipts totaled $3,312.50): = (375 tickets * $7.50) + (125 tickets * $4.00) = $2,812.50 + $500.00 = $3,312.50
User IdeoREX
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8.2k points
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