Exam 29:Game Theory-Part B

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(See Problem 2. )A small community has 40 people,each of whom has a wealth of $5,000.Each individual must choose whether to contribute $200 or $0 to the support of public entertainment for their community.The money value of the benefit that a person gets from this public entertainment is b times the total amount of money contributed by individuals in the community.

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(See Problem 2. )A small community has 20 people,each of whom has a wealth of $12,000.Each individual must choose whether to contribute $300 or $0 to the support of public entertainment for their community.The money value of the benefit that a person gets from this public entertainment is b times the total amount of money contributed by individuals in the community.

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(See Problem 2. )A small community has 40 people,each of whom has a wealth of $16,000.Each individual must choose whether to contribute $100 or $0 to the support of public entertainment for their community.The money value of the benefit that a person gets from this public entertainment is b times the total amount of money contributed by individuals in the community.

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(See Problem 1. )Alice and Betsy are playing a game in which each can play either of two strategies,leave or stay.If both play the strategy leave,then each gets a payoff of $300.If both play the strategy stay,then each gets a payoff of $600.If one plays stay and the other plays leave,then the one who plays stay gets a payoff of $C and the one who plays leave gets a payoff of $D.When is the outcome where both play leave a Nash equilibrium?

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(See Problem 2. )A small community has 40 people,each of whom has a wealth of $3,000.Each individual must choose whether to contribute $400 or $0 to the support of public entertainment for their community.The money value of the benefit that a person gets from this public entertainment is b times the total amount of money contributed by individuals in the community.

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