EP ECONOMICS,AP EDITION-CONNECT ACCESS
EP ECONOMICS,AP EDITION-CONNECT ACCESS
20th Edition
ISBN: 9780021403455
Author: McConnell
Publisher: MCGRAW-HILL HIGHER EDUCATION
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Chapter 13.A, Problem 2ARQ
To determine

Evaluate the statement whether it is true or false.

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Wal-Mart's dominant strategy is to pick a price of $. Target Price = $30 Price = $17 %3D What is the Nash equilibrium for this game? $6,000 $1,500 O A. The Nash equilibrium is for Target to choose a price of $17 and Wal-Mart to choose a price of $30. Price = $30 $6,000 $11,000 O B. The Nash equilibrium is for Target and Wal-Mart to both choose a price of $30. Wal - Mart C. The Nash equilibrium is for Target to choose a price of $30 and Wal-Mart to choose a price of $17. $11,000 $4,500 Price = $17 %3D $1,500 $4,500 O D. The Nash equilibrium is for Target and Wal-Mart to both choose a price of $17. South OE. O E. A Nash equilibrium does not exist for this game.
8. Suppose there are two firms (Fr and F2) producing identical product competing for 20 market share and each of which would like to dominate the other, if possible. They faced a choice between defending and cooperating. When either defends or bou cooperate, neither is able to dominate the other. Assuming these preferences are reflected in their profit pay-offs. If both the players choice to defend, their profit will be 1.500 each. When one Firm defends and the other cooperates their profit level will be 5.000 an 1.000 respectively. Similarly, when both cooperate they end up with profit level of 3.000 each. With this in mind: a. Represent the above game in normal form/strategic form. b. Identify the dominant strategy for both firms and the dominant strategy equilibrium. c. Is the above equilibrium Nash equilibrium? Is it Pareto efficient allocation? Why? d. Assuming the game is one-shoot game and Firm 1 moves first represent it in extended form
2. Consider the following game. Assume that this game is played simultaneously and without collusion.  The two companies are choosing between two strategies: go international or stay national. The outcomes of each strategy for each company are given the following payoff matrix:   a) Find Nash equilibrium in this game. Interpret the equilibrium you found.  b) What is the Chipco's dominant strategy, if it has one? How shall Chipco's payoffs change for it to not have a dominant strategy anymore?
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