(Cost, Revenue, and Profit). A company that manufactures pet toys calculates that its costs and revenue can be modeled by the equationsC = 75,000+1.05x and R=500x−x2/25where x is the number of toys produced in 1 week. If production in one particular week is 5000 toys and is increasing at a rate of 250 toys per week, find:a) The rate at which the cost is changing.b)the rate at which the revenue is changing.c)the rate at which the profit is changing. Exercise 5 (Cost, Revenue, and Profit). A company that manufacturespet toys calculates that its costs and revenue can be modeled by the equationsC = 75,000 + 1.05z and R= 500z25where z is the number of toys produced in 1 week. If production in oneparticular week is 5000 toys and is increasing at a rate of 250 toys per week,find:(5a) the rate at uhich the cost is changing.(5b) the rate at uhich the revenue is changing.(5c) the rate at which the profit is changing.

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Description: (Cost, Revenue, and Profit). A company that manufactures pet toys calculates that its costs and revenue can be modeled by the equationsC = 75,000+1.05x and R=500x−x2/25where x is the number of toys produced in 1 week. If production in one particular

Answered: Exercise 5 (Cost, Revenue, and Profit).…

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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(Cost, Revenue, and Profit). A company that manufactures pet toys calculates that its costs and revenue can be modeled by the equations

C = 75,000+1.05x and R=500x−x2/25

where x is the number of toys produced in 1 week. If production in one particular week is 5000 toys and is increasing at a rate of 250 toys per week, find:

a) The rate at which the cost is changing.

b)the rate at which the revenue is changing.

c)the rate at which the profit is changing.

Exercise 5 (Cost, Revenue, and Profit). A company that manufactures
pet toys calculates that its costs and revenue can be modeled by the equations
C = 75,000 + 1.05z and R= 500z
25
where z is the number of toys produced in 1 week. If production in one
particular week is 5000 toys and is increasing at a rate of 250 toys per week,
find:
(5a) the rate at uhich the cost is changing.
(5b) the rate at uhich the revenue is changing.
(5c) the rate at which the profit is changing.

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