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- Marginal Analysis & Elasticity Course Packet on marginal analysis The weekly demand for Math Wars - The Derivative Strikes Back video games is given

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- Marginal Analysis & Elasticity Course Packet on marginal analysis The weekly demand for Math Wars - The Derivative Strikes Back video games is given by P 210 X - 3 -+ 2500 produced and sold. where x is the number thousands of video games produced and sold, and p is in dollars. Using the Marginal Revenue function, R'(x), approximate the marginal revenue when 6,000 video games have been dollars [-/1 Points] DETAILS MY NOTES Math 110 Course Resources - Marginal Analysis & Elasticity Course Packet on marginal analysis Let C(x) represent the cost and R(x) the revenue, in dollars, associated with producing and selling x units of Dr. Little's Winning at Love - A Strategy Guide to the Game of Tennis. If C'(50) = 67 and R'(50) = 179, which one of the following statements is true? O Producing and selling the 51st item will decrease total profits. O Producing and selling the 51st item will increase total profits. Since marginal revenue is greater than marginal cost, total profits are negative when 50 items have been sold. Since marginal revenue is greater than marginal cost, total profits are positive when 50 items have been sold. O Producing and selling the 51st item will have little to no effect on total profits. Submit Answer 11:19 AM 81'F Mostly cloudy 6/12/2022

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