Economics: Principles, Problems, & Policies (McGraw-Hill Series in Economics) - Standalone book
Economics: Principles, Problems, & Policies (McGraw-Hill Series in Economics) - Standalone book
20th Edition
ISBN: 9780078021756
Author: McConnell, Campbell R.; Brue, Stanley L.; Flynn Dr., Sean Masaki
Publisher: McGraw-Hill Education
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Chapter 13, Problem 6DQ
To determine

Why oligopolies exist.

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The graph below shows a duopolistic market. The firms in this market produce and sell identical products. The graph below shows the market demand, a corresponding marginal revenue curve for the product, and an identical marginal cost curve for each firm. Assume both firms have the goal of maximising economic profit. If the two firms were to collude, what would be the total economic profit made by each firm? O O O $24 $6 $16 $8 Price ($) 10 9 8 7 $0 6 5 4 3 2 1 0 0 Insufficient information to determine economic profit of each firm. 1 2 3 4 MR 5 6 7 8 9 MC D 10 Quantity
Question 2 [JP.14.3.19] Consider a duopoly where the market demand is described by the equation: P = 150- Q. The marginal cost for each firm is $60. lo.] If the firms compete simultaneously with output, what is each firm's profit-maximizing output, the market quantity, and the price each firm charges? (b.) What is the economic profit eamed by each firm (from question [a]} [c.) If Firm 1 is a leader in output, what is each firm's profit-maximizing output, the market quantity, and the price each firm charges? [d.] What is the economic profit earned by each firm (from question [c])?
Ma3. You operate in a duopoly in which you and a rival must simultaneously decide what price to charge for the same homogeneous product. Assume each you and your rival can choose a “low price” or a “high price”. If you each charge a low price, you each earn zero profits. If you each charge a high price, you each earn profits of $3 million. If you charge different prices, the one charging the high price loses $5 million and the one charging the low price makes $5 million.   What is the Nash equilibrium for the non-repeated version of this game?   Now suppose the game is infinitely repeated. If the interest rate is 10%, can you do better than you could in the non-repeated version of this game? If your answer is “yes”, provide the players’ strategies and any other conditions that must hold.
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