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WILL GIVE BRAINLIEST A zoo train ride costs $3 per adult and $1 per child. On a certain day, the total number of adults (a) and children (c) who took the ride was 30, and the total money collected was $50. What was the number of children and the number of adults who took the train ride that day, and which pair of equations can be solved to find the numbers?

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Hello there!

A = number of adults
C = number of children

Total number = A + C
A + C = 30

Total cost = A cost + C cost
Total cost = $50

Total cost = 3a + c
Equation: a + c = 30
                3a + c = 50

2a = 20   A = 10

10 + c = 30
C = 20

The answer is 
20 children and 10 adults
Equation 1: a + c = 30
Equation 2: 3a + c = 50

Hope This Helps You!
Good Luck :)
Answer:
20 children and 10 adults
Equation 1: a + c = 30
Equation 2: 3a + c = 50
[tex]total~ of ~adults ~and~ children~ was~ 30 : a + c = 30 $3 per adult, $1 per child....total of $50 : 3a + c = 50 a + c = 30 a = 30 - c -- now sub 30 - c in for a in the other equation 3a + c = 50 3(30 - c) + c = 50 -- distribute through the parenthesis 90 - 3c + c = 50 -- subtract 90 from both sides -3c + c = 50 - 90 -- simplify -2c = - 40 -- divide both sides by -2 c = 20 a + c = 30 a + 20 = 30 a = 30 - 20 a = 10 so there are 20 children and 10 adults[/tex]