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A company is planning to manufacture snowboards. The fixed costs are $400 per day and total costs are $5200 per day at a daily output of 20 boards. A. Assuming that the total cost per day, C(x), is linearly related to the total output per day, x, write an equation for the cost function. C(x) =O B. The average cost per board for an output of x boards is given by C(x)=C(x)/x. Find the average cost function. C(x) =O C. What does the average cost per board tend to as production increases? $

A company is planning to manufacture snowboards. The fixed costs are $400 per day and total costs are $5200 per day at a daily output of 20 boards. A. Assuming that the total cost per day, C(x), is linearly related to the total output per day, x, write an equation for the cost function. C(x) =O B. The average cost per board for an output of x boards is given by C(x)=C(x)/x. Find the average cost function. C(x) =O C. What does the average cost per board tend to as production increases? $

College Algebra
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter1: Equations And Graphs
Section: Chapter Questions
Problem 8T
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A company is planning to manufacture snowboards. The fixed costs are $400 per day and total costs are $5200 per day at a daily output of 20 boards. A. Assuming that the total cost per day, C(x), is linearly related to the total output per day, x, write an equation for the cost function. C(x) =O B. The average cost per board for an output of x boards is given by C(x)=C(x)/x. Find the average cost function. C(x) = C. What does the average cost per board tend to as production increases? $
Transcribed Image Text:A company is planning to manufacture snowboards. The fixed costs are $400 per day and total costs are $5200 per day at a daily output of 20 boards. A. Assuming that the total cost per day, C(x), is linearly related to the total output per day, x, write an equation for the cost function. C(x) =O B. The average cost per board for an output of x boards is given by C(x)=C(x)/x. Find the average cost function. C(x) = C. What does the average cost per board tend to as production increases? $
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