A firm can produce at most x = 75 units per month, and their marginal cost function has been computed to be MC=30+2x, while the cost of producing and selling 100 units is $20,000. If their marginal revenue function has been computed to be MR=540-8x, then find: A) the number of units of production resulting in maximum monthly profit. B)The maximum monthly profit C)Associated fixed costs D)How many units do the firm need to manufacture and sell in order to break even?
A firm can produce at most x = 75 units per month, and their marginal cost function has been computed to be MC=30+2x, while the cost of producing and selling 100 units is $20,000. If their marginal revenue function has been computed to be MR=540-8x, then find: A) the number of units of production resulting in maximum monthly profit. B)The maximum monthly profit C)Associated fixed costs D)How many units do the firm need to manufacture and sell in order to break even?
Chapter11: Profit Maximization
Section: Chapter Questions
Problem 11.3P
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A firm can produce at most x = 75 units per month, and their marginal cost function has been computed to be MC=30+2x, while the cost of producing and selling 100 units is $20,000. If their marginal revenue function has been computed to be MR=540-8x, then find:
A) the number of units of production resulting in maximum monthly profit.
B)The maximum monthly profit
C)Associated fixed costs
D)How many units do the firm need to manufacture and sell in order to break even?
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