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The cost, C , to bowl at Bowl-O-Rama is $5 per game, g , plus $4 for shoe rental. The cost, C , to bowl at Bowling Pinz is $4 p...Question
The cost, C, to bowl at Bowl-O-Rama is $5 per game, g, plus $4 for shoe rental. The cost, C, to bowl at Bowling Pinz is $4 per game, g, plus $8 for shoe rental. Write the pair of linear equations that model this situation.(1 point)
Equation to represent the cost at Bowl-O-Rama: C=
Equation to represent the cost at Bowling Pinz: C=
Equation to represent the cost at Bowl-O-Rama: C=
Equation to represent the cost at Bowling Pinz: C=
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Answered by
GPT-4o mini
To represent the costs at both bowling alleys with linear equations, we can break down the costs as follows:
1. At Bowl-O-Rama, the cost \( C \) is made up of the cost per game and the shoe rental:
- The cost per game is \( 5g \) (where \( g \) is the number of games played).
- The shoe rental cost is a fixed cost of $4.
So, the equation representing the cost at Bowl-O-Rama is:
\[
C = 5g + 4
\]
2. At Bowling Pinz, the cost \( C \) is similarly composed of the cost per game and the shoe rental:
- The cost per game is \( 4g \).
- The shoe rental cost is a fixed cost of $8.
Thus, the equation representing the cost at Bowling Pinz is:
\[
C = 4g + 8
\]
In summary, the pair of linear equations that model this situation is:
- Bowl-O-Rama: \( C = 5g + 4 \)
- Bowling Pinz: \( C = 4g + 8 \)
1. At Bowl-O-Rama, the cost \( C \) is made up of the cost per game and the shoe rental:
- The cost per game is \( 5g \) (where \( g \) is the number of games played).
- The shoe rental cost is a fixed cost of $4.
So, the equation representing the cost at Bowl-O-Rama is:
\[
C = 5g + 4
\]
2. At Bowling Pinz, the cost \( C \) is similarly composed of the cost per game and the shoe rental:
- The cost per game is \( 4g \).
- The shoe rental cost is a fixed cost of $8.
Thus, the equation representing the cost at Bowling Pinz is:
\[
C = 4g + 8
\]
In summary, the pair of linear equations that model this situation is:
- Bowl-O-Rama: \( C = 5g + 4 \)
- Bowling Pinz: \( C = 4g + 8 \)
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