Let's consider the marginal cost function– 0.02x + 30where x represents the level of production, and C'(x), the marginal cost, and try to determine the cost function,C'(x) =C(x), from which it was derived. If at the production level of 150 items, the cost is known to be $8, 395.00,a. compute C'(520).C'(520) =b. integrate C'(x) to find the cost function C(x).C(x) =Previewc. compute the integral C(520).C(520) = $

we use basic integral method to get the cost function and the find C(520) by putting x=520.

Let's consider the marginal cost function C'(x) = – 0.02x + 30 where x represents the level of production, and C'(x), the marginal cost, and try to determine the cost function C(x), from which it was derived. If at the production level of 150 items, the cost is known to be $8, 395.00, %3D - a. compute C'(520). C'(520) = b. integrate C' (x) to find the cost function C(x). C(x) = Preview c. compute the integral C(520). C(520) = $

Let's consider the marginal cost function C'(x) = – 0.02x + 30 where x represents the level of production, and C'(x), the marginal cost, and try to determine the cost function C(x), from which it was derived. If at the production level of 150 items, the cost is known to be $8, 395.00, %3D - a. compute C'(520). C'(520) = b. integrate C' (x) to find the cost function C(x). C(x) = Preview c. compute the integral C(520). C(520) = $

Algebra and Trigonometry (MindTap Course List)

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter2: Functions

Section2.4: Average Rate Of Change Of A Function

Problem 4.2E: bThe average rate of change of the linear function f(x)=3x+5 between any two points is ________.

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