Exam 17: Choice Making Under Uncertainty
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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If one's indifference curves in a state space graph are convex to the origin, the individual is:
(Multiple Choice)
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Consider these four choices: A. $1,000,000 for sure
B. 10 chance of $5,000,000 and .89 chance of $1,000,000 and .01 chance of $0
C. 10 chance of $5,000,000 and .90 chance of $0
D. 11 chance of $1,000,000 and .89 chance of $0
It is commonly observed that people prefer A to B, and prefer C to D. Show that this pair of choices is inconsistent with expected utility maximization.
(Essay)
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Which of the following assumptions concerning individual behaviour in risky situations guarantees that individuals will be willing to make trade offs between risky and riskless prospects?
(Multiple Choice)
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A person that is a risk lover will have indifference curves in a state space graph that are
(Multiple Choice)
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Maria is planning a trip to Hawaii. The utility from the trip is a function of how much she spends on it (Y)given by U(Y)= log Y. Maria has $10,000 to spend on the trip. If she spends all of it, her utility will be: U(10000)= log(10000)= 4.
Suppose there is a 25 percent probability that Maria will lose $1000 of the cash on the trip. What is the maximum amount that Maria would be willing to pay to insure $1000?
(Essay)
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The continuity assumption holds that consumers facing risky decisions:
(Multiple Choice)
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Suppose a person must accept one of three bets:
A. 0.5 chance of winning $100 and 0.5 chance of losing $100.
B. 0.75 chance of winning $100 and 0.25 chance of losing $300.
C. 0.9 chance of winning $100 and 0.1 chance of losing $900. Show that all of these are fair bets.
(Essay)
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Which of the following individuals is likely to purchase insurance?
(Multiple Choice)
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The maximum that a risk- averse individual is willing to pay for full- insurance coverage is:
(Multiple Choice)
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Al, a risk- averse expected- utility maximizer with utility over wealth given by U(W), has W0 dollars that he can save or invest in a risky asset. With probability p the rate of return on the asset is rg>0, and with probability 1 - p the rate of return on the asset is rb <0 . (Note that if you invest x dollars in an asset with rate or return r, you end up with (1 + r)x dollars.)
i)What is Al's expected utility he invests x in the risky asset?
ii)Now suppose that Al's utility for wealth takes the form U(W)=- e- aW. Show that the optimal choice of x does not depend on W0.
(Essay)
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