A food truck gyro vendor has weekly fixed costs of $550, and variable costs of $4.55 for each gyro combo prepared. The function R(x) = −0.001x2+8.06x describes the money, in dollars, that the food truck vendor takes in each week from the sale of x gyro combos. Use this revenue function and the cost function from part (a) to write the vendor's weekly profit function, P. (Hint: The profit is the difference between the revenue and the cost functions.
A food truck gyro vendor has weekly fixed costs of $550, and variable costs of $4.55 for each gyro combo prepared. The function R(x) = −0.001x2+8.06x describes the money, in dollars, that the food truck vendor takes in each week from the sale of x gyro combos. Use this revenue function and the cost function from part (a) to write the vendor's weekly profit function, P. (Hint: The profit is the difference between the revenue and the cost functions.
Chapter3: Functions
Section3.3: Rates Of Change And Behavior Of Graphs
Problem 4SE: How does the graph of the absolute value function compare to the graph of the quadratic function,...
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A food truck gyro vendor has weekly fixed costs of $550, and variable costs of $4.55 for each gyro combo prepared. The function R(x)
= −0.001x2+8.06x describes the money, in dollars, that the food truck vendor takes in each week from the sale of x gyro combos. Use this revenue function and the cost function from part (a) to write the vendor's weekly profit function, P. (Hint: The profit is the difference between the revenue and the cost functions.)
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