A firm can produce only 3200 units per month. The monthly total cost is given by C(x) = 500 + 200x dollars, where x is the number produced. If the total revenue is given by R(x) = 450x - 1x2, dollars, how many items, x, should the firm produce for maximum 100 profit? x = 12500 X items Find the maximum profit. $ 1562000

Algebra for College Students
10th Edition
ISBN:9781285195780
Author:Jerome E. Kaufmann, Karen L. Schwitters
Publisher:Jerome E. Kaufmann, Karen L. Schwitters
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A firm can produce only 3200 units per month. The monthly total cost is given by C(x) = 500 + 200x dollars, where x is the number
produced. If the total revenue is given by R(x) = 450x -
1x2,
dollars, how many items, x, should the firm produce for maximum
100
profit?
x = 12500
X items
Find the maximum profit.
$ 1562000
Transcribed Image Text:A firm can produce only 3200 units per month. The monthly total cost is given by C(x) = 500 + 200x dollars, where x is the number produced. If the total revenue is given by R(x) = 450x - 1x2, dollars, how many items, x, should the firm produce for maximum 100 profit? x = 12500 X items Find the maximum profit. $ 1562000
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