Given a cost function C(Q) = 200 + 14Q + 8Q2, what is the marginal cost function

A natural monopolist faces the following demand curve: P = 334 - 4Q, its total cost is given by TC = 1500 + 14Q (marginal cost is the slope of total cost).

(a) If the government regulates the monopolist to charge a socially optimal price, what price will it charge and how many units will it sell? How much are the profit, consumer surplus, and producer surplus?

(b) If it is not a regulated monopolist, what is its profit-maximizing price and quantity (assuming single price monopolist)? How much are the profit, consumer surplus, producer surplus, and deadweight loss?

(c) If the regulated monopolist is allowed to charge a fair return price (which is $34), how much are the consumer surplus, producer surplus, and deadweight loss?

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63. Given a cost function C(Q) = 200 + 14Q + 8Q2, what is the marginal cost function? A. 14 + 16Qb. 14Q + 8Q2c. 200 + 8Q2d. 14 + 16Q2

Difficulty: Medium64. What is implied when the total cost of producing Q1 and Q2 together is less than the total cost of producing Q1 and Q2 separately? 

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Applied Calculus for the Managerial, Life, and Social Sciences: A Brief Approach

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Chapter 05 - The Production Process and Costs65. For the cost function C(Q) = 1000 + 14Q + 9Q2 + 3Q3, what is the marginal cost of producing the fourth unit of output? 

Difficulty: Hard66. For the cost function C(Q) = 200 + 3Q + 8Q2 + 4Q3, what is the average fixed cost of producing six units of output? 

68. For the multiproduct cost function C(Q1,Q2) = 100 + 2Q1Q2 + 4Q12what is the marginal cost function for good one? a. MC1 = 2Q2 + 4Q1 - QB. MC1 = 2Q2 + 8Qc. MC1 = 100 + 2Q1Q2 + 4Q1d. MC1 = 4Q12 - 2 Q222122

88. The Cobb-Douglas production function is 

Chapter 05 - The Production Process and Costs90. The marginal product of capital for the Cobb-Douglas production function is given by bb

104. Economies of scope exist when 

106. Suppose the cost function is C(Q) = 50 + Q - 10Q2 + 2Q3. What are the fixed costs? A. $50b. $10c. $1d. $2

107. Suppose the cost function is C(Q) = 50 + Q - 10Q2 + 2Q3. What is the total cost of producing 10 units? 

108. Suppose the cost function is C(Q) = 50 + Q - 10Q2 + 2Q3. What is the variable cost of producing 10 units? 

Chapter 05 - The Production Process and Costs

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