To model the cost of bowling at both Bowl-O-Rama and Bowling Pinz, we can define the variables and create equations based on the given information.
Let \( C \) represent the total cost of bowling, and let \( g \) represent the number of games bowled.
For Bowl-O-Rama:
- The cost for bowling is $5 per game.
- There is an additional fee of $4 for shoe rental.
So the equation for Bowl-O-Rama can be written as: \[ C = 5g + 4 \]
For Bowling Pinz:
- The cost for bowling is $4 per game.
- There is an additional fee of $8 for shoe rental.
So the equation for Bowling Pinz can be written as: \[ C = 4g + 8 \]
Summary of the Linear Equations:
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For Bowl-O-Rama: \[ C = 5g + 4 \]
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For Bowling Pinz: \[ C = 4g + 8 \]
These two equations model the cost of bowling at the two different places based on the number of games played.