Alocal dinner theater sells adult tickets for $105 each and children’s tickets for $60 each. for a certain show, the theater sells 84 tickets for a total of $7155. how many of each type of ticket were sold?

write a system of equations that models this problem and then show all the steps to solve your system of equations using the linear combination.

The answer to your question is he sold 47 adult tickets and 37 children tickets.

Step-by-step explanation:

Data

Adult ticket = a = $105

Children ticket = c = $60

Total number of tickets = 84

Total money earn = $7155

Equations

                              a + c      = 84     (I)

                        105a + 60c = 7155 (II)

Multiply equation I by -60

                           -60a  - 60c = -5040

                          105a   + 60c = 7155

Simplify

                          45a               = 2115

                                           a = 2115 / 45

                                           a = 47 tickets

Substitute a in equation I

                          47 + c = 84

                                  c = 84 - 47

                                  c = 37 tickets

yes

step-by-step explanation:

give me the question

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13.33%

say 50 oranges, then 100 apples

80 are red, 20 are yellow

total fruit = 150

20chances out of 150 for yellow

20/150 = 13.33%