(14.19) Consider two neighboring wineries in fierce competition over the production of their specialty wine (where their grapes come from the same vineyard, so we assume that their wines are regarded as identical by customers). One winery is owned by Jill(J), and the other by Ray (R). Each winery produces its wine the same way and have symmetric TC function TC;(q;) = 3 + 0.5g;. Inverse market demand for wine is p = 50 – 2(qj + qr). - If the firms compete la Cournot, what is each winery's equilibrium output and price? O (5.5, $10) (8.25, $17) O (4.25, $12) (6.75. $8)

(14.19) Consider two neighboring wineries in fierce competition over the production of their specialty wine (where their grapes come from the same vineyard, so we assume that their wines are regarded as identical by customers). One winery is owned by Jill(J), and the other by Ray (R). Each winery produces its wine the same way and have symmetric TC function TC;(q;) = 3 + 0.5g;. Inverse market demand for wine is p = 50 – 2(qj + qr). - If the firms compete la Cournot, what is each winery's equilibrium output and price? O (5.5, $10) (8.25, $17) O (4.25, $12) (6.75. $8)

Microeconomic Theory

12th Edition

ISBN:9781337517942

Author:NICHOLSON

Publisher:NICHOLSON

Chapter15: Imperfect Competition

Section: Chapter Questions

Problem 15.4P

See similar textbooks

Similar questions

PC Connection and CDW are two online retailers that compete in an Internet market for digital cameras. While the products they sell are similar, the firms attempt to differentiate themselves through their service policies. Over the last couple of months, PC Connection has matched CDW’s price cuts but has not matched its price increases. Suppose that when PC Connection matches CDW’s price changes, the inverse demand curve for CDW’s cameras is given by P = 1,500 − 3Q. When it does not match price changes, CDW’s inverse demand curve is P = 900 − 0.50Q. Based on this information, determine CDW’s inverse demand and marginal revenue functions over the last couple of months. Over what range will changes in marginal cost have no effect on CDW’s profit-maximizing level of output?
The figure below shows the market conditions facing two firms, Brooks, Inc., and Spring, Inc., in the domestic market for large utility pumps. Each firm has constant long-run costs, so that MC0 = AC0. As competitors in a duopoly, there are a number of models to determine output and prices. Assume that the Bertrand duopoly model applies, so that they both set price equal to their marginal cost. Initial output in this market will be 16,000 per year (this is split between the two firms), at a price of $300. (a) At the initial equilibrium, what is total surplus (consumer surplus plus producer surplus)? Suppose that Brooks, Inc. and Spring, Inc. form a joint venture, River Company, whose utility pumps replace the output sold by the parent companies in the domestic market. Assuming that River Company operates as a monopolist and that its costs equal MC0 = AC0, what is: (b) The price? (c) The output? (d) Total profit? (e) The resulting deadweight loss from River Company operating as a…
The figure below shows the market conditions facing two firms, Brooks, Inc., and Spring, Inc., in the domestic market for large utility pumps. Each firm has constant long-run costs, so that MC0 = AC0. As competitors in a duopoly, there are a number of models to determine output and prices. Assume that the Bertrand duopoly model applies, so that they both set price equal to their marginal cost. Initial output in this market will be 16,000 per year (this is split between the two firms), at a price of $300. Suppose that Brooks, Inc. and Spring, Inc. form a joint venture, River Company, whose utility pumps replace the output sold by the parent companies in the domestic market. Assuming that River Company operates as a monopolist and that its costs equal MC0 = AC0, what is: (b) The price?
The figure below shows the market conditions facing two firms, Brooks, Inc., and Spring, Inc., in the domestic market for large utility pumps. Each firm has constant long-run costs, so that MC0 = AC0. As competitors in a duopoly, there are a number of models to determine output and prices. Assume that the Bertrand duopoly model applies, so that they both set price equal to their marginal cost. Initial output in this market will be 16,000 per year (this is split between the two firms), at a price of $300. Suppose that Brooks, Inc. and Spring, Inc. form a joint venture, River Company, whose utility pumps replace the output sold by the parent companies in the domestic market. Assuming that River Company operates as a monopolist and that its costs equal MC0 = AC0, what is: (e) The resulting deadweight loss from River Company operating as a monopoly?
The figure below shows the market conditions facing two firms, Brooks, Inc., and Spring, Inc., in the domestic market for large utility pumps. Each firm has constant long-run costs, so that MC0 = AC0. As competitors in a duopoly, there are a number of models to determine output and prices. Assume that the Bertrand duopoly model applies, so that they both set price equal to their marginal cost. Initial output in this market will be 16,000 per year (this is split between the two firms), at a price of $300. Suppose that Brooks, Inc. and Spring, Inc. form a joint venture, River Company, whose utility pumps replace the output sold by the parent companies in the domestic market. Assuming that River Company operates as a monopolist and that its costs equal MC0 = AC0, what is: (c) The output? (d) Total profit?
Three firms, A, B and C engage in Bertrand price competition in a market with inverse demand given by P = 123 − 2Q. Whenever a firm undercuts the rivals’ price, it gets the entire demand. If firms charge the same lowest price in the market, they share the market. If a firm charges a price more than any rival, it has zero market share. Suppose there are no fixed costs, and the marginal costs of the firms are: c(A) = 91, c(B) = 83 and c(C) = 43. Find a Nash equilibrium of this game. What are each firm’s prices and profits? Explain solution. Suppose firm B leaves the market. Draw each firm’s best response on a diagram and find a Nash equilibrium of this duopoly game. Suppose the above game in part 2 between firms A and C was the stage game of an infinitely repeated game. Would it be possible for the two firms to collude or form a cartel in this case?
Suppose that two Japanese companies, Hitachi and Toshiba, are the sole producers (i.e., duopolists) of a microprocessor chip used in a number of different brands of personal computers. Assume that total demand for the chips is fixed and that each firm charges the same price for the chips. Each firm’s market share and profits are a function of the magnitude of the promotional campaign used to promote its version of the chip. Also assume that only two strategies are available to each firm: a limited promotional campaign (budget) and an extensive promotional campaign (budget). If the two firms engage in a limited promotional campaign, each firm will earn a quarterly profit of $14 million. If the two firms undertake an extensive promotional campaign, each firm will earn a quarterly profit of $11 million. With this strategy combination, market share and total sales will be the same as for a limited promotional campaign, but promotional costs will be higher and hence profits will be lower.…
Three firms, A, B and C engage in Bertrand price competition in a market with inverse demand given by P = 123 − 2Q. Whenever a firm undercuts the rivals’ price, it gets the entire demand. If firms charge the same lowest price in the market, they share the market. If a firm charges a price more than any rival, it has zero market share. Suppose there are no fixed costs, and the marginal costs of the firms are: c(A) = 91, c(B) = 83 and c(C) = 43. a. Find a Nash equilibrium of this game. What are each firm’s prices and profits? Explain your solution. b. Suppose firm B leaves the market. Draw each firm’s best response on a diagram and find a Nash equilibrium of this duopoly game. c. Suppose the above game in part b between firms A and C was the stage game of an infinitely repeated game. Would it be possible for the two firms to collude or form a cartel in this case? "Economic "
Three firms, A, B and C engage in Bertrand price competition in a market with inverse demand given by P = 123 − 2Q. Whenever a firm undercuts the rivals’ price, it gets the entire demand. If firms charge the same lowest price in the market, they share the market. If a firm charges a price more than any rival, it has zero market share. Suppose there are no fixed costs, and the marginal costs of the firms are: c(A) = 91, c(B) = 83 and c(C) = 43. a. Find a Nash equilibrium of this game. What are each firm’s prices and profits? Explain your solution. b. Suppose firm B leaves the market. Draw each firm’s best response on a diagram and find a Nash equilibrium of this duopoly game. c. Suppose the above game in part b between firms A and C was the stage game of an infinitely repeated game. Would it be possible for the two firms to collude or form a cartel in this case?.
You are the manager in a market composed of eight firms, each of which has a 12.5 percent market share. In addition, each firm has a strong financial position and is located within a 100-mile radius of its competitors. a. Calculate the premerger Herfindahl-Hirschman index (HHI) for this market. b. Suppose that any two of these firms merge. What is the postmerger HHI? c. Based only on the information contained in this question and on the Horizontal Merger Guidelines described in this chapter, do you think the Justice Department (or FTC) would attempt to block a merger between any two of the firms? Explain
Suppose the market demand for ECO textbooks at the University is given by ?=1000−2?Q=1000−2P. The Marginal Cost of a textbook is $50. Suppose there are only two textbook publishers, both printing the exact same textbook. They compete in a Cournot manner. Suppose each firm produces ?=450q=450. Is this an equilibrium? Explain your reasoning, show all the steps of your working clearly. Keep your responses short and precise. Under 250 words is a good rule of thumb.
The Able Manufacturing Company and Better Bettors, Inc. are rival firms in the production of a calculator used by horse racing fans for handicapping (determining betting strategies). Each firm has a fixed cost of $100 and a MC = $10 in producing calculators. The demand for the industry’s product is: Q = 900 – 5P, where P is the market price and Q = Q1 + Q2. If each firm must choose how many calculators to produce and sell without knowing of its rival’s production decision, what will be the Cournot equilibrium price and quantities produced? Calculate the profit for each firm.