The answer I keep getting is $17.04 but I keep being told the answer is wrong. I've managed to figure out that the value where the function is at its max is 97.5 and since $17.04 isnt the answer I'm totally confused as to what it is. A food truck caters an event attended by 100 guests. Every guest orders one of two possible dishes: a salad or a turkey plateThe price of each meal decreases as more of that particular type are ordered. The price of a salad is $10.00 minus $0.05 foreach salad ordered. The price of a turkey plate is $12.00 minus $0.01 multiplied by the square of the number of turkey platesordered. Guests pay for their meal only after everyone has placed their orderUsing differentiation, find the maximum revenue for the food truck.Remember that the number of meals is a positive integer. Round revenue to the nearest centmaximum revenue: $

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Answered: A food truck caters an event attended…

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter7: Systems Of Equations And Inequalities

Section7.2: Systems Of Linear Equations: Three Variables

Problem 61SE: Last year, at Haven's Pond Car Dealership, for a particular model of BMW, Jeep, and Toyota, one...

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The answer I keep getting is $17.04 but I keep being told the answer is wrong. I've managed to figure out that the value where the function is at its max is 97.5 and since $17.04 isnt the answer I'm totally confused as to what it is.

A food truck caters an event attended by 100 guests. Every guest orders one of two possible dishes: a salad or a turkey plate
The price of each meal decreases as more of that particular type are ordered. The price of a salad is $10.00 minus $0.05 for
each salad ordered. The price of a turkey plate is $12.00 minus $0.01 multiplied by the square of the number of turkey plates
ordered. Guests pay for their meal only after everyone has placed their order
Using differentiation, find the maximum revenue for the food truck.
Remember that the number of meals is a positive integer. Round revenue to the nearest cent
maximum revenue: $

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