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5. The revenue in dollars generated from the sale of $x$ units of product is given by $R(x) = 20x - \frac{x^2}{500}$. (a) Find the marginal revenue when 1,000 units are sold.

          5. The revenue in dollars generated from the sale of $x$ units of product is given by $R(x) = 20x - \frac{x^2}{500}$.
(a) Find the marginal revenue when 1,000 units are sold.

5. The revenue in dollars generated from the sale of x units of product is given by R(x) = 20x - (x^2)/(500).
(a) Find the marginal revenue when 1,000 units are sold.

Added by Francisco R.

Calculus: Early Transcendentals

James Stewart 8th Edition

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Solved by Expert Mahajan R

03/16/2022

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Step 1: To find the marginal revenue, we need to find the derivative of the revenue function R(x) with respect to x. Show more…

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The revenue in dollars generated from the sale of x units of product is given by R(x)=20x-(x^(2))/(500). (a) Find the marginal revenue when 1,000 units are sold. x2 5. The revenue in dollars generated from the sale of x units of product is given by R(x) = 20x - 500 (a) Find the marginal revenue when 1,000 units are sold.

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