Any help is appreciated The monthly profit for a company that makes decorative picture frames depends on the price per frame. The company determines that the profit is approximated by f(p) = - 80p^2 + 2880p- 25,600, where p is the price per frame and f(P) is the monthly profit based on that price. (a) Find the price that generates the maximum profit. (b) Find the maximum profit. (c) Find the price(s) that would enable the company to break even. If there is more than one price, use the "and" button.
Any help is appreciated The monthly profit for a company that makes decorative picture frames depends on the price per frame. The company determines that the profit is approximated by f(p) = - 80p^2 + 2880p- 25,600, where p is the price per frame and f(P) is the monthly profit based on that price. (a) Find the price that generates the maximum profit. (b) Find the maximum profit. (c) Find the price(s) that would enable the company to break even. If there is more than one price, use the "and" button.
Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
Chapter8: Functions
Section8.CR: Review Problem Set
Problem 50CR
Question
Any help is appreciated
The monthly profit for a company that makes decorative picture frames depends on the price per frame. The company determines that the profit is
approximated by f(p) = - 80p^2 + 2880p- 25,600, where p is the price per frame and f(P) is the monthly profit based on that price.
(a) Find the price that generates the maximum profit.
(b) Find the maximum profit.
(c) Find the price(s) that would enable the company to break even. If there is more than one price, use the "and" button.
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