Uncertainty and Insurance3) There are 3 agents, one risk averse, another risk neutral, and the third is risk preferring. Theyeach have $9 in wealth and face a 5/9 probability of losing all $9 of their wealth. Their utilityfunctions are:1Risk Averse Agent: U(W) = 5/w = 5 W 2Risk Neutral Agent: U(W)=(2×W)+33Risk Preferring Agent: U(W)= 2 W 2For each agent, compute their expected utilities under the risky situation and if they purchasedactuarially fair insurance. Decide whether they would prefer to buy the insurance, be indifferent,or prefer the risky situation to being insured.

Given information 3 agents are given Utility functions of all 3 agents Each agent has wealth = $9…

Uncertainty and Insurance 3) There are 3 agents, one risk averse, another risk neutral, and the third is risk preferring. They each have $9 in wealth and face a 5/9 probability of losing all $9 of their wealth. Their utility functions are: Risk Averse Agent: U(W)= 5/w = 5 W 2 %3D Risk Neutral Agent: U(W)=(2×W)+3 Risk Preferring Agent: U(W)= 2| w 2 For each agent, compute their expected utilities under the risky situation and if they purchased actuarially fair insurance. Decide whether they would prefer to buy the insurance, be indifferent, or prefer the risky situation to being insured.

Uncertainty and Insurance 3) There are 3 agents, one risk averse, another risk neutral, and the third is risk preferring. They each have $9 in wealth and face a 5/9 probability of losing all $9 of their wealth. Their utility functions are: Risk Averse Agent: U(W)= 5/w = 5 W 2 %3D Risk Neutral Agent: U(W)=(2×W)+3 Risk Preferring Agent: U(W)= 2| w 2 For each agent, compute their expected utilities under the risky situation and if they purchased actuarially fair insurance. Decide whether they would prefer to buy the insurance, be indifferent, or prefer the risky situation to being insured.

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

See similar textbooks

Similar questions

PROBLEM (3) (Regret Aversion, Gale's Roulette Wheels) Consider the regret utility u(x, y) = {1 if x>y, 0 if x=y, and -1 if x
please only do: if you can teach explain each part
(a) Calculate the risk-premium on this portfolio and provide a brief interpretation of it (b) Calculate the minimum sale price of the capital assets for the average investor.
answer this properly, remember (0.35x50)+(0.65x10)=£24 here
Faris Co. and Fahad Co. are rivalry in Bahrain's market. Suppose the payoff to each of four strategic interactions are as follows: Faris Co. Response Action Reduce Price Don't Reduce Price Gain = BD 30,000 Reduce Price Loss = BD 1,000 Don't Reduce Price Loss = BD 5,000 No loss or gain The probability of Faris Co. to reduce price is 95 % (otherwise, probability of Faris Co. for not reducing price is 5 %), assume that Fahad Co. choose "reduce price" strategy a. What is size of loss from "reduce price" for Fahad Co.? b. What is size of gain from "don't reduce price" for Fahad Co? c. What is the expected payoff of a "reduce price" for Fahad Co.? and give an example (application) of d. Explain the concept of 'game theory' game theory Fahad Co. Response
Which of the following utility functions exhibits constant absolute risk aversion? a. U(W) =W-0.5W² b. U(W) = -e-w c. U (W) = W d. U(W) = In W
Asap
Draw a utility function over income u(I) that describes a man who is a risk lover when his income is low but risk averse when his income is high. 1.) Using the 3-point curved line drawing tool, draw the low income portion of his utility function. Label it U₁. 2.) Using the 3-point curved line drawing tool, draw the high income portion of his utility function. Label it UH. Carefully follow the instructions above, and only draw the required objects. C 500- 450- 400- 350- 300- 250- 200- 150- 100- 50- 0 Utility 20,000 40,000 60,000 80,000 100,000 Income
Choice under uncertainty. Consider a coin-toss game in which the player gets $30 if they win, and $5 if they lose. The probability of winning is 50%. (a) Alan is (just) willing to pay $15 to play this game. What is Alan’s attitude to risk? Show your work.(b) Assume a market with many identical Alans, who are all forced to pay $15 to play this coin-toss game. An insurer offers an insurance policy to protect the Alans from the risk. What would be the fair (zero profit) premium on this policy? i need help with question B please.
The ultimatum game is a game in economic experiments. The first player (the proposer) receives a sum of money and proposes a fair proposal (F - 5;5) or unfair proposal (U - 8;2). The second player (the responder) chooses to either accept (A) or reject (R) this proposal. If the second player accepts, the money is split according to the proposal. If the second player rejects, neither player receives any money. 1 A 5:5 2 F R 0:0 U A 8:2 2 1. Find the subgame perfect Nash Equilibrium using backward induction. R 0;0
1 pending
1. Mr. Smith can cause an accident, which entails a monetary loss of $1000 to Ms. Adams. The likelihood of the accident depends on the precaution decisions by both individuals. Specifically, each individual can choose either "low" or "high" precaution, with the low precaution requiring no cost and the high precaution requiring the effort cost of $200 to the individual who chooses the high precaution. The following table describes the probability of an accident for each combination of the precaution choices by the two individuals. Adams chooses low precaution Adams chooses high precaution Smith chooses low precaution Smith chooses high precaution 0.8 0.5 0.7 0.1 1) What is the socially efficient outcome? For each of the following tort rules, (i) construct a table describing the individuals' payoffs under different precaution pairs and (ii) find the equilibrium precaution choices by the individuals. 2) a) No liability b) Strict liability (with full compensation) c) Negligence rule (with…