The cost C (in dollars) of producing x units of a product is C= 1.70x + 9,000. (a) Find the average cost function C. C = (b) Find C when x = 1,000 and when x = 10,000. C(1,000) = $ C(10,000) = $ per unit per unit (c) Determine the limit of the average cost function as x approaches infinity. lim C(x) = X-00 = Interpret the limit in the context of the problem. As more and more units are produced, the average cost per unit (in dollars) will approach $

The cost C (in dollars) of producing x units of a product is C= 1.70x + 9,000. (a) Find the average cost function C. C = (b) Find C when x = 1,000 and when x = 10,000. C(1,000) = $ C(10,000) = $ per unit per unit (c) Determine the limit of the average cost function as x approaches infinity. lim C(x) = X-00 = Interpret the limit in the context of the problem. As more and more units are produced, the average cost per unit (in dollars) will approach $

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter3: Functions

Section3.2: Domain And Range

Problem 61SE: The cost in dollars of making x items is given by the function Cx)=10x+500. a. The fixed cost is...

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