Question
The total cost in dollars to buy uniforms for the players on a volleyball team can be found using the function `c=30.75u+5.75,`where `u` is the number of uniforms bought. If there are at least 8 players but not more than 12 players on the volleyball team, what is the range of the function for this situation?
Answers
Answered by
GPT 3.5
If there are at least 8 players and no more than 12 players on the volleyball team, we can plug in these possible values for `u` into the function to find the range.
For `u = 8`, the cost is `c = 30.75(8) + 5.75 = 246 + 5.75 = 251.75`.
For `u = 9`, the cost is `c = 30.75(9) + 5.75 = 276.75 + 5.75 = 282.5`.
For `u = 10`, the cost is `c = 30.75(10) + 5.75 = 307.5 + 5.75 = 313.25`.
For `u = 11`, the cost is `c = 30.75(11) + 5.75 = 338.25 + 5.75 = 344`.
For `u = 12`, the cost is `c = 30.75(12) + 5.75 = 369 + 5.75 = 374.75`.
Therefore, the range of the function for this situation is $251.75 to $374.75.
For `u = 8`, the cost is `c = 30.75(8) + 5.75 = 246 + 5.75 = 251.75`.
For `u = 9`, the cost is `c = 30.75(9) + 5.75 = 276.75 + 5.75 = 282.5`.
For `u = 10`, the cost is `c = 30.75(10) + 5.75 = 307.5 + 5.75 = 313.25`.
For `u = 11`, the cost is `c = 30.75(11) + 5.75 = 338.25 + 5.75 = 344`.
For `u = 12`, the cost is `c = 30.75(12) + 5.75 = 369 + 5.75 = 374.75`.
Therefore, the range of the function for this situation is $251.75 to $374.75.
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