Economics: Principles & Policy
Economics: Principles & Policy
14th Edition
ISBN: 9781337696326
Author: William J. Baumol; Alan S. Blinder; John L. Solow
Publisher: Cengage Learning
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Chapter 13, Problem 2TY
To determine

Find out the dominant strategy.

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Consider the following normal form representation of the standard competition between firm A and firm B. Each firm can choose either standard A or standard B. Their payoffs are given as follows: Firm B A В A Firm A В 1 1 3 1 (1) (10 points) What's Nash equilibrium (NE) in this game? If there are more than one, find them all. But there is no NE, state that there is no NE. (2) (10 points) If you find a NE (or multiple Nash equilibria), is it (or are they) Pareto efficient?
Use the information in the following table, which summarizes the payoffs (i.e., profit) to two firms that must decide between an average-quality and a high quality product, to answer the questions that follow:                                                               Firm 2     Average Quality High Quality Firm 1 Average Quality 600, 600 400, 1100   High Quality 1100, 400 900, 900 a. What is each player's dominant strategy? Explain your reasoning.b. Referring to the table above, is this an example of a prisoner's dilemma game? Why or why not?c. Is there a Nash equilibrium? If so, what is it?
Suppose that Panasonic and LG are the only two firms that can produce a new type of holographic TV. The payoffs (in millions of dollars) from entering this product market are shown in the payoff matrix to the right. If both firms move simultaneously, does either firm have a dominant strategy? A. Both firms have a dominant strategy, which is to enter. B. Neither firm has a dominant strategy. C. Both firms have a dominant strategy, which is not to enter. D. Panasonic has a dominant strategy, which is not to enter, but LG does not have a dominant strategy. E. Panasonic has a dominant strategy, which is to enter, but LG does not have a dominant strategy. C Enter LG Do Not Enter Enter - 150 0 Panasonic - 150 1500 Do Not Enter 1,500 0
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