A company that manufactures pet toys calculates that its costs and revenue can be modeled by the equations C = 75,000 + 1.85x and R = 500x − (x2 divided by 25) Where x is in the number of toys produced in 1 week. Production during one particular week is 5000 toys and is increasing at a rate of 350 toys per week. Find the rate at which the cost, revenue, and profit are changing. a.) Cost = b.) Revenue = c.) Profit =
A company that manufactures pet toys calculates that its costs and revenue can be modeled by the equations C = 75,000 + 1.85x and R = 500x − (x2 divided by 25) Where x is in the number of toys produced in 1 week. Production during one particular week is 5000 toys and is increasing at a rate of 350 toys per week. Find the rate at which the cost, revenue, and profit are changing. a.) Cost = b.) Revenue = c.) Profit =
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter1: Equations And Graphs
Section1.3: Lines
Problem 92E
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A company that manufactures pet toys calculates that its costs and revenue can be modeled by the equations
C = 75,000 + 1.85x and R = 500x − (x2 divided by 25)
Where x is in the number of toys produced in 1 week. Production during one particular week is 5000 toys and is increasing at a rate of 350 toys per week. Find the rate at which the cost, revenue, and profit are changing.
a.) Cost =
b.) Revenue =
c.) Profit =
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