Exam 15: Risk and Information
Exam 1: Analyzing Economic Problems48 Questions
Exam 2: Demand and Supply Analysis69 Questions
Exam 3: Consumer Preferences and the Concept of Utility61 Questions
Exam 4: Consumer Choice57 Questions
Exam 5: The Theory of Demand66 Questions
Exam 6: Inputs and Production Functions70 Questions
Exam 7: Costs and Cost Minimization64 Questions
Exam 8: Cost Curves68 Questions
Exam 9: Perfectly Competitive Markets57 Questions
Exam 10: Competitive Markets67 Questions
Exam 11: Monopoly and Monopsony66 Questions
Exam 12: Capturing Surplus58 Questions
Exam 13: Market Structure and Competition61 Questions
Exam 14: Game Theory and Strategic Behavior51 Questions
Exam 15: Risk and Information63 Questions
Exam 16: General Equilibrium Theory56 Questions
Exam 17: Externalities and Public Goods55 Questions
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An insurance company that sells fairly-priced insurance policies to a large number of individuals with similar realized accident risk probabilities should expect to
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A
In general,with a first-price sealed-bid auction with private values,the Nash equilibrium bids will
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(Multiple Choice)
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A decision maker has a utility function
This decision maker is

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A person who gets increasing marginal utility as income increases is described as
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Consider a fairly-priced insurance policy that fully indemnifies the purchaser against their loss.This insurance policy would most likely be purchased by
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Consider a lottery with four possible outcomes,A,B,C,and D.The associated payoffs are: A - $10,B - $30,C - $70,and D - $150.The probabilities are
,
,
,and
The variance of this lottery is




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A good way to deal with adverse selection faced by an insurance company would not be to
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Large firms that can take on a number of small investment projects whose returns are independent of each other would most likely be characterized as
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**Reference: Use the decision tree along with the given probabilities to answer the next six questions (49-54).
Probability Event A = 30% Probability Event B = 70%
Probability Event 1 = 58% Probability Event 2 = 42%
Probability of Event A given that Event 1 occurs = 16%
Probability of Event B given that Event 1 occurs = 84%
Probability of Event A given that Event 2 occurs = 50%
Probability of Event B given that Event 2 occurs = 50%
-*If the decision maker chooses Decision A and Event 1 occurs,which decision alternative should the decision maker choose at node D?

(Multiple Choice)
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Your current disposable income is $10,000.There is a 10% chance you will get in a serious car accident,incurring damage of $1,900.(There is a 90% chance that nothing will happen.) Your utility function is
,where I is income.What is the fair price of this policy?

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Your current disposable income is $10,000.There is a 10% chance you will get in a serious car accident,incurring damage of $1,900.(There is a 90% chance that nothing will happen.) Your utility function is
,where I is income.If this policy is priced at $40,what is the change in your expected utility if you purchase the policy rather than no insurance?

(Multiple Choice)
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A risk premium,RP,can be computed with the following formula,where I1 and I2 are the two payoffs to a lottery,with probabilities p and (1-p),respectively :
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Consider a lottery with four equally likely outcomes,A,B,C,and D.The associated payoffs are: A - $10,B - $30,C - $70,and D - $150.The variance of this lottery is
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A decision-maker is faced with a choice between a lottery with a 30% chance of a payoff of $30 and a 70% chance of a payoff of $80,and a guaranteed payoff of $65.If the decision maker's utility function is
,what is the risk premium associated with this choice?

(Multiple Choice)
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**Reference: Use the following probability distribution for a lottery to answer the next two questions (12-13).
-*Given the probability distribution for the lottery above,what is the standard deviation of this lottery?

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**Reference: Use the following decision tree to answer the next three questions (46-48).
-*If the probability of Event 1 is 30% and the probability of Event 2 is 70% in the decision tree above,the expected value of Decision 1 is

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