Question

Over the next 5 years, a company projects its continuous flow of revenue to be R(x) = 100e^(0.05x) thousands of dollars and its costs to be C(x) = 0.4x^2 + 90 thousands of dollars, where x represents the number of years from now. Approximate, to the nearest dollar, the profit this company can expect to make over the next 5 years. P = ?

Name: over the next 5 years a company projects its continuous flow of revenue to be r x 100 e005x thousands of dollars and its costs to be c x 04 x2 90 thousands of dollars where x represents the 04593
Uploaded: 2022-05-09T07:08:25-08:00
Duration: 2 min 19 s
Channel: Rukhmani Jain
Description: over the next 5 years a company projects its continuous flow of revenue to be r x 100 e005x thousands of dollars and its costs to be c x 04 x2 90 thousands of dollars where x represents the 04593

          Over the next 5 years, a company projects its continuous flow of revenue to be R(x) = 100e^(0.05x) thousands of dollars and its costs to be C(x) = 0.4x^2 + 90 thousands of dollars, where x represents the number of years from now. Approximate, to the nearest dollar, the profit this company can expect to make over the next 5 years.
P = ?

Added by Howard H.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Rukhmani Jain

05/09/2022

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05x) - (0.4x^2 + 90) Show more…

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Over the next 5 years, a company projects its continuous flow of revenue to be R(x) = 100e^(0.05x) thousands of dollars and its costs to be C(x) = 0.4x^2 + 90 thousands of dollars, where x represents the number of years from now. Approximate, to the nearest dollar, the profit this company can expect to make over the next 5 years. P = ?