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any produel defective computers that must be rejected tends to increase as the daily output creases. The number of rejects r depends on the total daily output, x, according to the uation: /(x) = - 60x -, for x≤ 180 where 180 is the maximum possible output. Each 250-x mputer produced is either sold or rejected. The company makes a profit of $300 for ch computer sold but loses $100 for each one rejected. What is the profit if they produce the maximum number of computers? What output will maximize the profit?

any produel defective computers that must be rejected tends to increase as the daily output creases. The number of rejects r depends on the total daily output, x, according to the uation: /(x) = - 60x -, for x≤ 180 where 180 is the maximum possible output. Each 250-x mputer produced is either sold or rejected. The company makes a profit of $300 for ch computer sold but loses $100 for each one rejected. What is the profit if they produce the maximum number of computers? What output will maximize the profit?

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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10) A company is producing Netbook computers. In this manufacturing process, the number of defective computers that must be rejected tends to increase as the daily output increases. The number of rejects r depends on the total daily output, x, according to the 60x equation: 7(x) = - -, for x≤ 180 where 180 is the maximum possible output. Each 250-x' computer produced is either sold or rejected. The company makes a profit of $300 for each computer sold but loses $100 for each one rejected. a) What is the profit if they produce the maximum number of computers? b) What output will maximize the profit?
Transcribed Image Text:10) A company is producing Netbook computers. In this manufacturing process, the number of defective computers that must be rejected tends to increase as the daily output increases. The number of rejects r depends on the total daily output, x, according to the 60x equation: 7(x) = - -, for x≤ 180 where 180 is the maximum possible output. Each 250-x' computer produced is either sold or rejected. The company makes a profit of $300 for each computer sold but loses $100 for each one rejected. a) What is the profit if they produce the maximum number of computers? b) What output will maximize the profit?
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