QUESTION 1. Cournot Model with nonidentical firms Assuming that the inverse market demand function facing a duopoly is p = a - bQ and the marginal cost of firm 1 is m and that of firm 2 is m + x, where x > 0. 1.1 Determine each firm's best response function. 1.2 What are the quantities produce by both firms at Nash-Cournot equilibrium? 1.3 Which firm produces more? 1.4 Which firm has the highest profit?

Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)
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ISBN:9781305506381
Author:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
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Chapter12: Price And Output Determination: Oligopoly
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QUESTION 1. Cournot Model with nonidentical firms
Assuming that the inverse market demand function facing a duopoly is p = a – bQ and the
marginal cost of firm 1 is m and that of firm 2 is m + x, where x > 0.
1.1 Determine each firm's best response function.
1.2 What are the quantities produce by both firms at Nash-Cournot equilibrium?
1.3 Which firm produces more?
1.4 Which firm has the highest profit?
Transcribed Image Text:QUESTION 1. Cournot Model with nonidentical firms Assuming that the inverse market demand function facing a duopoly is p = a – bQ and the marginal cost of firm 1 is m and that of firm 2 is m + x, where x > 0. 1.1 Determine each firm's best response function. 1.2 What are the quantities produce by both firms at Nash-Cournot equilibrium? 1.3 Which firm produces more? 1.4 Which firm has the highest profit?
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