Exam 9: Economics of Strategy: Game Theory
Exam 1: Introduction29 Questions
Exam 2: Economists View of Behavior43 Questions
Exam 3: Markets, Organizations, and the Role of Knowledge43 Questions
Exam 4: Demand31 Questions
Exam 5: Production and Cost36 Questions
Exam 6: Market Structure47 Questions
Exam 7: Pricing With Market Power40 Questions
Exam 8: Economics of Strategy: Creating and Capturing Value41 Questions
Exam 9: Economics of Strategy: Game Theory32 Questions
Exam 10: Incentive Conflicts and Contracts39 Questions
Exam 11: Organizational Architecture39 Questions
Exam 12: Decision Rights: The Level of Empowerment37 Questions
Exam 13: Decision Rights: Bundling Tasks Into Jobs and Subunits36 Questions
Exam 14: Attracting and Retaining Qualified Employees44 Questions
Exam 15: Incentive Compensation38 Questions
Exam 16: Individual Performance Evaluation39 Questions
Exam 17: Divisional Performance Evaluation36 Questions
Exam 18: Corporate Governance39 Questions
Exam 19: Vertical Integration and Outsourcing43 Questions
Exam 20: Leadership: Motivating Change Within Organizations41 Questions
Exam 21: Understanding the Business Environment: The Economics of Regulation40 Questions
Exam 22: Ethics and Organizational Architecture38 Questions
Exam 23: Organizational Architecture and the Process of Management Innovation32 Questions
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In the Battle of the Sexes game, Man likes to go to football, while Woman likes to go to the mall. Both of them would rather go together than go alone. They decide to show up to one of these places without contacting each other. A game like this will:
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Correct Answer:
D
What are the key managerial insights derived from game theory? Which one is most important?
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The most important managerial insight is that behavior of agents can be predicted by knowing the elements of the game: the identity of rivals, the rules of interaction in the game, and the payoffs from actions. As a manager you can make better decisions if you place yourself in the role of a rival in order to anticipate the rival's best response is to your actions. Then use backwards induction to pick the most profitable action anticipating the response of your rivals. Other insights include taking advantage of a first mover advantage by moving first, and understanding that repetition facilitates cooperation.
Though Nash games are noncooperative, a cooperative outcome is more likely if:
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Sealed bid construction contracts are examples of market games that are:
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A display of a game in a tree-diagram with nodes for every move:
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As GMB moves to select a new passive restraint safety system for its buses, it finds that its competitor, VolgaBus, opposes the move with an alternative technology. GMB must now evaluate its strategy and determine whether:
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When there are large network effects of adopting a new technology, firms often feel that government regulation or joint ventures can solve the:
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We have two players A and B, where A can go L or R, and B can go T, B or R. The payoffs are decided after this. The best description of such games is:
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The process of looking at the final outcome and then reasoning back to initial decisions is called:
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You toss two coins and if Heads or Tails shows up then I give $ 1. If only one Heads shows up then you give me $ 1. We play this many times. Who comes up ahead at the end of the day?
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A and B are going to play a game twice. During both repetitions, if they both select a low price or a high price, their market share stays the same. But if one selects a low price while the other selects a high price, then the only with the low gets more money while the one with the high price loses some market share. Based on this information what is the most likely outcome in both periods.
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What is the difference between a repeated and a nonrepeated game and in which form is reputation an important consideration?
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Though Nash games are noncooperative, a cooperative outcome is more likely if
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If two firms exist in the market, it is often expected that the Cournot (Nash) equilibrium will occur. If the firms have significant excess capacity, then it is likely that corporate strategy will emphasize:
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A moves first and can go L, M or R. B moves second and can go R, M or L. If both of them end up at L or at R, A gets $ 1 and B get $ 0. If one ends up at L and the other at R then B gets $ 1 and A gets $ 0. If B ends up in M while A does not, then A gets $ -1 while B gets $ 2. If both of them end up in M then both get $ 0. Show that A has no first mover advantage in this game.B. When it is B's turn to move, she will go M regardless of what A does. Since A knows this, the best she can do is to go M. Hence, A gets $ 0 in this game. There is really no advantage in going first.
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Game theory between two firms with two outcomes tends to emphasize:
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