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Movie Theatre A has a popcorn machine with a 100-gallon capacity, and sells 3 gallons of popcorn per hour. Movie Theatre B has...Asked by J.J Powell
Movie Theatre A has a popcorn machine with a 120-gallon capacity. It sells 7 gallons of popcorn per hour. Movie Theatre B has a popcorn machine with a 150-gallon capacity. It sells 9 gallons of popcorn per hour. Write an equation to show when the two popcorn machines will have the same amount of popcorn left
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Let's assume that after "x" hours, both popcorn machines will have the same amount of popcorn left.
For Movie Theatre A, the amount of popcorn left after "x" hours can be calculated as:
120 - 7x
For Movie Theatre B, the amount of popcorn left after "x" hours can be calculated as:
150 - 9x
To find when the two popcorn machines will have the same amount of popcorn left, we can set these two equations equal to each other:
120 - 7x = 150 - 9x
Simplifying this equation, we get:
2x = 30
x = 15
Therefore, after 15 hours, both popcorn machines will have the same amount of popcorn left.
For Movie Theatre A, the amount of popcorn left after "x" hours can be calculated as:
120 - 7x
For Movie Theatre B, the amount of popcorn left after "x" hours can be calculated as:
150 - 9x
To find when the two popcorn machines will have the same amount of popcorn left, we can set these two equations equal to each other:
120 - 7x = 150 - 9x
Simplifying this equation, we get:
2x = 30
x = 15
Therefore, after 15 hours, both popcorn machines will have the same amount of popcorn left.
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