The daily cost per unit of producing a product by the Ace Company is 25 + 0.5x dollars and the price on the competitive market is $50. Find the revenue function, cost function, profit function, and marginal profit function (in dollars). R(x) 50х 2. C(x) = 25x + .5x? P(x) = 25х — .5х2 MP = 312.5 What is the maximum daily profit the Ace Company can expect on this product? $ 312.5

College Algebra (MindTap Course List)
12th Edition
ISBN:9781305652231
Author:R. David Gustafson, Jeff Hughes
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Chapter4: Polynomial And Rational Functions
Section4.1: Quadratic Functions
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The daily cost per unit of producing a product by the Ace Company is 25 + 0.5x dollars and the price on the competitive market is $50.
Find the revenue function, cost function, profit function, and marginal profit function (in dollars).
R(x)
50х
C(x)
25х + .5x2
=
P(x)
25х-
.5x2
MP =
312.5
What is the maximum daily profit the Ace Company can expect on this product?
$ 312.5
II
Transcribed Image Text:The daily cost per unit of producing a product by the Ace Company is 25 + 0.5x dollars and the price on the competitive market is $50. Find the revenue function, cost function, profit function, and marginal profit function (in dollars). R(x) 50х C(x) 25х + .5x2 = P(x) 25х- .5x2 MP = 312.5 What is the maximum daily profit the Ace Company can expect on this product? $ 312.5 II
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