EBK INTERMEDIATE MICROECONOMICS AND ITS
12th Edition
ISBN: 9781305176386
Author: Snyder
Publisher: YUZU
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Question
Chapter 5.3, Problem 2TTA
To determine
With regard to the given scenario, prove whether the Nash’s classmates’ suggestion that Nash is trying to achieve an advantageous position by recommending other players to go after brunettes and thereby achieve a blond female for him is true.
To find out if this is the Nash equilibrium and to explain in the context if there are multiple Nash equilibriums.
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Two roommates John and Joe are playing a simultaneous game of cleaning the apartment. If neither of them clean, the apartment gets filthy and both get a utility of 2. If John cleans and Joe doesn’t, John gets a utility of 1 and Joe gets a utility of 4. If Joe cleans and John doesn’t, Joe gets a utility of 1 and John gets a utility of 4 and if both clean up the apartment, they each get a utility of 3.What is the Nash equilibrium of this game?
Group of answer choices
Joe cleans, John doesn’t
John cleans, Joe doesn’t
Both of them clean the apartment
Neither of them clean the apartment
A special situation that is taken from game theory where two individuals, even though they would benefit from working together, have incentives to act differently is called
Husband and wife want to spend Friday evening at cinema. They can watch the same movie, or different ones. They choose between two movies: “Heroes of War” and “Loving Stranger”. If they go to the same movie, they both feel satisfaction: in the case they watch “Heroes of War” husband’s satisfaction is higher, but in case they watch “Loving Stranger” wife’s satisfaction is higher. If they decide to watch different movies they feel no satisfaction at all. Help them to make the best decision (in terms of game theory – find Nash equilibrium).
Chapter 5 Solutions
EBK INTERMEDIATE MICROECONOMICS AND ITS
Ch. 5.3 - Prob. 1TTACh. 5.3 - Prob. 2TTACh. 5.4 - Prob. 1MQCh. 5.4 - Prob. 2MQCh. 5.4 - Prob. 3MQCh. 5.4 - Prob. 4MQCh. 5.5 - Prob. 1TTACh. 5.5 - Prob. 2TTACh. 5.5 - Prob. 1MQCh. 5.5 - Prob. 2MQ
Ch. 5.6 - Prob. 1TTACh. 5.6 - Prob. 2TTACh. 5.6 - Prob. 1MQCh. 5.6 - Prob. 2MQCh. 5.6 - Prob. 1.1TTACh. 5.6 - Prob. 1.2TTACh. 5.6 - Prob. 1.1MQCh. 5.6 - Prob. 1.2MQCh. 5.9 - Prob. 1MQCh. 5.9 - Prob. 2MQCh. 5.9 - Prob. 1TTACh. 5.9 - Prob. 2TTACh. 5 - Prob. 1RQCh. 5 - Prob. 2RQCh. 5 - Prob. 3RQCh. 5 - Prob. 4RQCh. 5 - Prob. 5RQCh. 5 - Prob. 6RQCh. 5 - Prob. 7RQCh. 5 - Prob. 8RQCh. 5 - Prob. 9RQCh. 5 - Prob. 10RQCh. 5 - Prob. 5.1PCh. 5 - Prob. 5.2PCh. 5 - Prob. 5.3PCh. 5 - Prob. 5.5PCh. 5 - Prob. 5.6PCh. 5 - Prob. 5.7PCh. 5 - Prob. 5.8PCh. 5 - Prob. 5.9PCh. 5 - Prob. 5.10P
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Similar questions
- If a player does not have a dominant strategy, can the game still have a Nash equilibrium? No. At least one player must have a dominant strategy for the outcome to be a Nash equilibrium. Yes. There is no need for a dominant strategy to exist in order to have a Nash equilibrium. The outcome is a Nash equilibrium because each player has made his or her optimal choice based on the optimal choice of the other player. No. If there is no dominant strategy, there is no predictable outcome and therefore no Nash equilibrium. Yes. A Nash equilibrium is possible only if neither player has a dominant strategy. If a dominant strategy exists, it is no longer a Nash equilibrium.arrow_forwardConsider the following game. There are two payers, Player 1 and Player 2. Player 1 chooses a row (10, 20, or 30), and Player 2 chooses a column (10/20/30). Payoffs are in the cells of the table, with those on the left going to Player 1 and those on the right going to player 2. For example, a payoff 100/200 would mean Player 1 receives 100 and Player 2 receives 200.What is [are] the Nash Equilibrium [Equilibria] of this game?A) (10/10) and (20/20)B) (30/30)C) (10/20) and (20/10)D) (20/20)E) (30/30)arrow_forwardConsider a game where player A moves first, choosing between Left and Right. Then, after observing player A’s choice, player B moves next choosing between Up and Down. Which of the following is true? This is a game where players A and B have the same number of strategies. Player A will get a higher payoff than player B as A moves first. This is game will only have one Nash equilibrium. This is a game of perfect information.arrow_forward
- You have just played rock, paper, scissors with your friend. You chose scissors and he chose paper, so you won. Is this a Nash equilibrium? Explain why or why not.arrow_forwardMr. and Mrs. Ward typically vote oppositely in elections and so their votes “cancel each other out.” They each gain two units of utility from a vote for their positions (and lose two units of utility from a vote against their positions). However, the bother of actually voting costs each one unit of utility. Diagram a game in which they choose whether to vote or not to vote, and determine the Nash Equilibrium.arrow_forwardIn the table below, it can be stated that it is the Nash Equilibrium: Regarding the game described by the matrix of possibilities below, it can be stated that the pair constitutes a Nash equilibrium:arrow_forward
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