MyA yze and answer ALL questions by ers in a neat sheet. 6.A. A company manufactures and sells x videophones per week. The weekly price demand and cost equations are, respectively p = 500 – 0.5x and C(x) = 20000+ 135x. How much should the company charge for the phones to have maximum weekly maximum Profit? What is the maximum weekly Profit? %3D

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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A Modem College of Business & Sc X
O Mal- Manal Al Balushi-Outiook X
to your Micr.
dar My MCBS Library English (en) -
nalyze and answer ALL questuons by showing the solutions completely. Write th
Swers in a neat sheet.
16.A. A company manufactures and sells x videophones per week. The
weekly price demand and cost equations are, respectively
p = 500 – 0.5x and C(x) = 20000 + 135x. How much should
the company charge for the phones to have maximum weekly
maximum Profit? What is the maximum weekly Profit?
%3D
B. The weekly marginal revenue from the sale of x pairs of tennis shoes
is given by R'(x) = 40 – 0.02x +
revenue in dollars. Find the revenue function. Find the revenue from
the sale of 1000 pairs of shoes.
200
R(0) = 0 where R(x) is
%3D
x +1
Transcribed Image Text:A Modem College of Business & Sc X O Mal- Manal Al Balushi-Outiook X to your Micr. dar My MCBS Library English (en) - nalyze and answer ALL questuons by showing the solutions completely. Write th Swers in a neat sheet. 16.A. A company manufactures and sells x videophones per week. The weekly price demand and cost equations are, respectively p = 500 – 0.5x and C(x) = 20000 + 135x. How much should the company charge for the phones to have maximum weekly maximum Profit? What is the maximum weekly Profit? %3D B. The weekly marginal revenue from the sale of x pairs of tennis shoes is given by R'(x) = 40 – 0.02x + revenue in dollars. Find the revenue function. Find the revenue from the sale of 1000 pairs of shoes. 200 R(0) = 0 where R(x) is %3D x +1
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