Exam 4: Uncertainty
Exam 1: Economic Models39 Questions
Exam 2: Utility and Choice27 Questions
Exam 3: Demand Curves54 Questions
Exam 4: Uncertainty29 Questions
Exam 5: Game Theory23 Questions
Exam 6: Production36 Questions
Exam 7: Costs39 Questions
Exam 8: Profit Maximization and Supply30 Questions
Exam 9: Perfect Competition in a Single Market47 Questions
Exam 10: General Equilibrium and Welfare27 Questions
Exam 11: Monopoly27 Questions
Exam 12: Imperfect Competition27 Questions
Exam 13: Pricing in Input Markets38 Questions
Exam 14: Capital and Time30 Questions
Exam 15: Asymmetric Information28 Questions
Exam 16: Externalities and Public Goods34 Questions
Exam 17: Behavioral Economics23 Questions
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Suppose a family has saved enough for a 10 day vacation (the only one they will be able to take for 10 years)and has a utility function U = V1/2 (where V is the number of healthy vacation days they experience).Suppose they are not a particularly healthy family and the probability that someone will have a vacation-ruining illness (V = 0)is 20%.What is the expected value of V?
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Continuing with the same family from the preceding question,what is the greatest (integer)number of vacation days the family would be willing to give up in order to guarantee a healthy vacation?
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Suppose a family has saved enough for a 10 day vacation (the only one they will be able to take for 10 years)and has a utility function U = V1/2 (where V is the number of healthy vacation days they experience).Suppose they are not a particularly healthy family and the probability that someone will have a vacation ruining illness (V = 0)is 30%.What is the expected value of V?
(Multiple Choice)
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Continuing with the family from the preceding question,what is their expected utility?
(Multiple Choice)
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Suppose a lottery ticket costs $1and has a jackpot of $1 million.What must the probability of winning nothing be if the bet is fair?
(Multiple Choice)
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Risk averse individuals will diversify their investments because this will
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