You are the manager of a local monopoly that serves fresh oysters to restaurants. A typical restaurant’s inverse demand function for your firm’s product is P = 300 − 35Q, and your cost function is C(Q) = 20Q. a) Determine the optimal two-part pricing strategy. b) How much additional profit do you earn using a two-part pricing strategy compared with charging this consumer a per-unit pri

You are the manager of a local monopoly that serves fresh oysters to restaurants. A typical restaurant’s inverse demand function for your firm’s product is P = 300 − 35Q, and your cost function is C(Q) = 20Q. a) Determine the optimal two-part pricing strategy. b) How much additional profit do you earn using a two-part pricing strategy compared with charging this consumer a per-unit pri

Microeconomic Theory

12th Edition

ISBN:9781337517942

Author:NICHOLSON

Publisher:NICHOLSON

Chapter14: Monopoly

Section: Chapter Questions

Problem 14.9P

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The average consumer at a firm with market power has an inverse demand function of P = 10 − Q . The firm's total cost function is C = 3Q. If the firm engages in two-part pricing, what is the optimal fixed fee to charge each consumer? a. $75.50 b. $32.50 c. $24.50 d. $64.50
The average consumer at a firm with market power has an inverse demand function of P = 10 − Q. The firm's total cost function is C = 2Q. If the firm engages in two-part pricing, what is the optimal price to charge a consumer for each unit purchased? Multiple Choice $2 $0 $1 $4
[Suppose] A Cmpany is the sole provider of electricity in the various districts of Dubai. To meet the monthly demand for electricity in these districts, which is given by the inverse demand function: P = 1,200 − 4Q, the company has set up two electric generating facilities: Q1 kilowatts are produced at facility 1 and Q2 kilowatts are produced at facility 2; where Q = Q1 + Q2. The costs of producing electricity at each facility are given by C1(Q1) = 8,000 + 6Q1 C2(Q2) = 6,000 + 3Q2 + 5Q22 What is the MR function? What is the MC function of each facility? What is the MC function of the firm?
[Suppose] A Cmpany is the sole provider of electricity in the various districts of Dubai. To meet the monthly demand for electricity in these districts, which is given by the inverse demand function: P = 1,200 − 4Q, the company has set up two electric generating facilities: Q1 kilowatts are produced at facility 1 and Q2 kilowatts are produced at facility 2; where Q = Q1 + Q2. The costs of producing electricity at each facility are given by C1(Q1) = 8,000 + 6Q1 C2(Q2) = 6,000 + 3Q2 + 5Q22 Calculate the profit maximizing output levels of each factory?
[Suppose] A Cmpany is the sole provider of electricity in the various districts of Dubai. To meet the monthly demand for electricity in these districts, which is given by the inverse demand function: P = 1,200 − 4Q, the company has set up two electric generating facilities: Q1 kilowatts are produced at facility 1 and Q2 kilowatts are produced at facility 2; where Q = Q1 + Q2. The costs of producing electricity at each facility are given by C1(Q1) = 8,000 + 6Q1 C2(Q2) = 6,000 + 3Q2 + 5Q22 Calculate the profit maximizing output levels of each factory? What is the profit maximizing level of price? What is the maximum profit?
Suppose a monopolistically competitive firm is in long-run equilibrium. The firm's demand curve is tangent to its average cost curve at Q = 25. Average cost is minimized at Q = 35, where average cost is $50. Which of the following is true? Group of answer choices This firm maximizes profit at an output level of 35 units. This firm maximizes profit at an output level lower than 25 units. This firm maximizes profit at an output level of 25 units. This firm incurs an economic loss in the long run. This firm maximizes profit at an output level greater than 35 units.
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As a manager of a chain of movie theaters that are monopolies in their respective markets, you have noticed much higher demand on weekends than during the week. You therefore conducted a study that has revealed two different demand curves at your movie theaters. On weekends, the inverse demand function is P = 20 – 0.001Q; on weekdays, it is P = 15 – 0.002Q. You acquire legal rights from movie producers to show their films at a cost of $25,000 per movie, plus a $2.50 “royalty” for each moviegoer entering your theaters (the average moviegoer in your market watches a movie only once).
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