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A company manufacturers and sells z electric drills per month. The monthly cost and price-demand equations are C(x) = 64000 + 80z, p= 210 - , 0SIS 5000. (A) Find the production level that results in the maximum profit. Producrion Level=

A company manufacturers and sells z electric drills per month. The monthly cost and price-demand equations are C(x) = 64000 + 80z, p= 210 - , 0SIS 5000. (A) Find the production level that results in the maximum profit. Producrion Level=

Calculus: Early Transcendentals
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 edfinity.com Derivative Calculator With Ste. 10x-(0.01x3-0.6x 2+14x)-0 Blackboard Learn Akame Ga Kill - Streaming Free. Section 4.4 Profit, Cost, Revenu. Quiz on Sections 4.4 and 4.6 - Turned in automatically when: OPEN Unit 3: Section 4.4 Profit, Cost, Revenue ITEMS INFO 112 < Previous Next 2. Practice similar A company manufacturers and sells r electric drills per month. The monthly cost and price-demand equations are C(z) = 64000 + 80r, p = 210 – , 0<I< 5000. (A) Find the production level that results in the maximum profit. Production Level = (B) Find the price that the company should charge for each drill in order to maximize profit. Price = Submit answer
Transcribed Image Text:A edfinity.com Derivative Calculator With Ste. 10x-(0.01x3-0.6x 2+14x)-0 Blackboard Learn Akame Ga Kill - Streaming Free. Section 4.4 Profit, Cost, Revenu. Quiz on Sections 4.4 and 4.6 - Turned in automatically when: OPEN Unit 3: Section 4.4 Profit, Cost, Revenue ITEMS INFO 112 < Previous Next 2. Practice similar A company manufacturers and sells r electric drills per month. The monthly cost and price-demand equations are C(z) = 64000 + 80r, p = 210 – , 0<I< 5000. (A) Find the production level that results in the maximum profit. Production Level = (B) Find the price that the company should charge for each drill in order to maximize profit. Price = Submit answer
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