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Yet again 100 points to the person that can solve this(actualy solve it)(dont ancer if u dont know how)

Using the equation y = $0.50x + $5.00, where y is the money made and x is the number of ride tickets purchased, analyze each scenario:

If $37 were spent, how many ride tickets were purchased?

If a person bought 12 ride tickets, how much did they spend?

There have been two proposals for ticket sales. The first proposes a base fee of $5 for entry into the park and $0.50 per ride. The second plan has no base fee, but charges $0.75 per ride.

After how many rides would the cost be equal?

2 Answers

10 votes

Explanation:

it woyldnt let me so tge last part so that all

Yet again 100 points to the person that can solve this(actualy solve it)(dont ancer-example-1
Yet again 100 points to the person that can solve this(actualy solve it)(dont ancer-example-2
User Gustavo Matias
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2.7k points
8 votes

Answer(s):

1) If $37 were spent and the cost for the number of ride tickets are x or $5.00 then it would be 8 or 9 tickets for $37

2) That person spent $60 on 12 tickets

3) If it is talking about which would be better it would have to probably be the second proposal because it has no base fee and you only spend $0.25 more than paying $5.50

4) For the fourth, I don't really understand because it says "After how many rides would the cost be equal?" there is nothing that really goes for that question, but I do hope this helped.

User Daniel Ahrnsbrak
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3.4k points