A company can produce a mini optical computer mouse at a cost of $7.50 each while fixed costs are $80. Therefore, the company's cost function is C(x) = 7.5x + (a) Find the average cost function AC(x) = AC(x) = C(x) (b) Find the marginal average cost function MAC(x). MAC(x) = (c) Evaluate MAC(x) at x = 80 and interpret your answer. (Round your answer in cents to one decimal place.) The average cost at 80 units is ---Select--- by about e per additional unit.

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter3: Functions
Section3.3: Rates Of Change And Behavior Of Graphs
Problem 3SE: How are the absolute maximum and minimum similar to and different from the local extrema?
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A company can produce a mini optical computer mouse at a cost of $7.50 each while fixed costs are $80. Therefore, the company's cost function is C(x) = 7.5x + 80.
-
(a) Find the average cost function AC(x) =
AC(x):
C(x)
X
(b) Find the marginal average cost function MAC(x).
MAC(x) =
(c) Evaluate MAC(x) at x = 80 and
The average cost at 80 units is ---Select--- ✓by about
interpret your answer. (Round your answer in cents to one decimal place.)
per additional unit.
Transcribed Image Text:A company can produce a mini optical computer mouse at a cost of $7.50 each while fixed costs are $80. Therefore, the company's cost function is C(x) = 7.5x + 80. - (a) Find the average cost function AC(x) = AC(x): C(x) X (b) Find the marginal average cost function MAC(x). MAC(x) = (c) Evaluate MAC(x) at x = 80 and The average cost at 80 units is ---Select--- ✓by about interpret your answer. (Round your answer in cents to one decimal place.) per additional unit.
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