Exam 15: Introduction to Game Theory
Exam 1: Microeconomics: a Working Methodology98 Questions
Exam 2: A Theory of Preferences103 Questions
Exam 3: Demand Theory93 Questions
Exam 4: More Demand Theory94 Questions
Exam 5: Intertemporal Decision Making and Capital Values94 Questions
Exam 6: Production Cost: One Variable Input94 Questions
Exam 7: Production Cost: Many Variable Inputs96 Questions
Exam 8: The Theory of Perfect Competition102 Questions
Exam 9: Applications of the Competitive Model96 Questions
Exam 10: Monopoly99 Questions
Exam 11: Input Markets and the Allocation of Resources98 Questions
Exam 12: Labour Market Applications80 Questions
Exam 13: Competitive General Equilibrium95 Questions
Exam 14: Price Discrimination Monopoly Practices94 Questions
Exam 15: Introduction to Game Theory83 Questions
Exam 16: Game Theory and Oligopoly90 Questions
Exam 17: Choice Making Under Uncertainty86 Questions
Exam 18: Assymmetric Information, the Rules of the Game, and Externalities98 Questions
Exam 19: The Theory of the Firm96 Questions
Exam 20: Assymetric Information and Market Behaviour101 Questions
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The analysis of games of plain substitutes and complements:
Free
(Multiple Choice)
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Correct Answer:
D
In the game of PUT (P)and KEEP (K)each child was given nine dollars and, if they chose to put it back, six dollars was added to the nine and the two children shared the total pot of money. What is the dominant strategy?
Free
(Multiple Choice)
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Correct Answer:
A
Often, oligopolists act without the benefit of communication. As a result they choose strategies that lead to lower profits than what could have been achieved with cooperation. This situation is known as:
Free
(Multiple Choice)
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Correct Answer:
C
In the 1983 MGM movie Wargames, starring Matthew Broderick and Ally Sheedy, a supercomputer is programmed to simulate global thermonuclear war. Using game theory predict the dominant strategy determined by the computer.
(Essay)
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Provide one example for each of the following: 1)a game of plain substitutes, 2)a game of plain complements, 3)a game of discoordination
(Essay)
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Two athletes contemplating the simultaneous use of performance enhancing drugs:
(Multiple Choice)
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Fergie and Abdul were caught by the police in the vicinity of a robbery site. The police have a strong feeling the two individuals are the actual robbers, but they do not have a way to prove it yet. In the absence of hard evidence, the prosecutor can convict them of only a minor offence, with only a year in prison. The police put the two in separate rooms and try to offer them incentives to confess: if one of the robbers does so, he would go
scot- free while the other goes to prison for 10 years. If both confess the prosecutor will be able to put both in prison for 5 years. As a result, each partner in crime has two options: to confess or to remain silent.
Note: here payoffs are in years of prison, so less is better.
a)Represent this game in normal form. Are there dominant strategies for these robbers?
b)What s the Nash equilibrium of this game?
c)How is this game called?
d)What exactly is the dilemma that the two robbers have? Is there a way to get around this problem
(Essay)
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All but which of the following constitutes a Nash equilibrium?
(Multiple Choice)
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In a game of plain substitutes with simultaneous moves, the lens of missed opportunity is:
(Multiple Choice)
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