Question

1. If the Marginal Cost for producing a product is: MC = 3X + 20, and the Marginal Revenue is: MR = 44 - 5x. If we also know that the cost of producing 80 units is $11,400, find: a) The Profit Function P(x) b) The level of production (x) that Maximizes Profit. 2. Find the Elasticity of Demand and Explain your Answer, for the following Function: P + 5(p^2)q = 1010 Given p = 10

          1. If the Marginal Cost for producing a product is: MC = 3X + 20, and the Marginal Revenue is: MR = 44 - 5x. If we also know that the cost of producing 80 units is $11,400, find:
a) The Profit Function P(x)
b) The level of production (x) that Maximizes Profit.
2. Find the Elasticity of Demand and Explain your Answer, for the following Function:
P + 5(p^2)q = 1010 Given p = 10

1. If the Marginal Cost for producing a product is: MC = 3X + 20, and the Marginal Revenue is: MR = 44 - 5x. If we also know that the cost of producing 80 units is 11,400, find:
a) The Profit Function P(x)
b) The level of production (x) that Maximizes Profit.
2. Find the Elasticity of Demand and Explain your Answer, for the following Function:
P + 5(p^2)q = 1010 Given p = 10

Added by Christian J.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Carson Merrill

01/18/2023

Step 1

MC = 3X = 30 MR = 44.5X = $1,095 Show more…

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If the Marginal Cost for producing a product is: MC = 3X + 20, and the Marginal Revenue is: MR = 44 - 5X. If we also know that the cost of producing 80 units is $11,400, find: a) The Profit Function P(x) b) The level of production (x) that Maximizes Profit Find the Elasticity of Demand and Explain your Answer for the following Function: P + 5(p^2)q = 1010 Given p = 10