The revenue and cost functions for a particular product are given below. The cost and revenue are given in dollars, and x represents the number of units .R(x) = -0.5x² + 360xC(x)= 120x + 28687.5 (f) At what production level(s) will the company break even on this product? (Enter your answers as a comma-separated list.)

Answered: Image /qna-images/answer/c8787a94-65d5-422a-bbd6-33b0d0d11189.jpg

Answered: The revenue and cost functions for a…

College Algebra

10th Edition

ISBN:9781337282291

Author:Ron Larson

Publisher:Ron Larson

Chapter4: Rational Functions And Conics

Section4.2: Graphs Of Rational Functions

Problem 88E

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A company determines that its weekly profit from manufacturing and selling x units of a certain item is given by Px=-x3+3x2+2880x-500. Use a graphing utility to find the weekly production rate that will maximize the profit.
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Find the maximum profit and the number of units x that must be produced and sold in order to yield the maximum profit. The revenue function is R(x)=x^2+110x+60. The dost function is C(x)=1.1x^2+10x+80.
f the profit function for a product is P(x) = 6400x + 80x2 − x3 − 220,000 dollars, selling how many items, x, will produce a maximum profit?
Suppose you are the manager of a firm The accounting department has provided cost estimates, and the sales department sales estimates, on a new product Analyze the data they give you, determine what it will take to break even, and decide whether to go ahead with production of the new product The product has a production cost function C(x) = 100x +3,575 and a revenue function R(x)=125x.
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Suppose you are the manager of a firm. The accounting department has provided cost estimates, and the sales department sales estimates, on a new product. Analyze the data they give you, determine what it will take to break even, and decide whether to go ahead with production of the new product. The product has a production cost function C(x)=255x+10,285 and a revenue function R(x)=340x.
The profit function for a certain commodity is P(x) = 180x − x2 − 1000. Find the level of production that yields maximum profit, and find the maximum profit. x = units P = $
A manufacturer finds that the revenue generated by selling x units of a certain commodity is given by the function R(x)=80x-0.4x^2,where the revenue R(x) is measured in dollars. 1-What’s the maximum revenue? 2-How many units should be manufactured to obtain this maximum revenue?
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