You now have constructed a utility function that measures how much you value havingtotal assets worth x dollars (x ≥ 0). This utility function is U(X)=√x. Compare the utility ofreducing your total assets next year by the cost of the earthquake insurance with theexpected utility next year of not taking the earthquake insurance. Should you take theinsurance?

When consumers receive a single unit of goods and services when it meets the consumer satisfaction…

Answered: You now have constructed a utility…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Describe the relationship between Expected Value, Expected Utility and Certain Equivalent (at least 150 words)
Your utility function is given by M1/2. You have $100 and are planning to invest in a venture where you can win or lose 50 with equal probability. Will you accept the venture? What is the minimum gain you need to make in the good scenario such that you will invest in the venture?
A has a utility of money function given by U(y) = y. 1 / 3 All of A's wealth is in his land and his house; the total value is $1,000,000. With probability 0.4, the house will burn down within the year, and A's remaining wealth will be only the value of the land, which is $28,900. Using at least half page for your diagram, sketch A's indifference curve given the situation above. Put income in the bad state (loss occurs) on the horizontal axis. Identify the following in your diagram: a. the expected value of the gamble Jackson faces b, A's certainty equivalent of the gamble c. the amount Jackson would be charged for actuarially fair full insurance.
Donna just paid $800 for a new iPhone. Apple offers a two year extended warranty for $200 and Donna is considering purchasing it. She has utility given by U(X)=√X. Without the extended warranty, the iPhone becomes worthless if it breaks. What is the minimum probability, p, that the iPhone breaks in the next two years that will cause Donna to prefer to purchase the extended warranty? p= ✓the warranty. If the probability that her phone breaks is p=0.25, Donna will prefer to
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Consider a person with the following utility function over wealth: u(w) = ew, where e is the exponential function (approximately equal to 2.7183) and w = wealth in hundreds of thousands of dollars. Suppose that this person has a 40% chance of wealth of $100,000 and a 60% chance of wealth of $2,000,000 as summarized by P(0.40, $100,000, $2,000,000). a. What is the expected value of wealth? b. Construct a graph of this utility function . c. Is this person risk averse, risk neutral, or a risk seeker? d. What is this person’s certainty equivalent for the prospect?
The COVID-19 pandemic has caused an unprecedented increase in savings in many countries around the world. In the EU, the savings rate of households has jumped from 12.5% to 17%. In 2008-2009, it had moved from 12.5% to 14% (Dossche and Zlatanos 2020). Even if the source of 2020 surge in savings is different from the one of 2008, it is obvious that this increase does not result in more investment and growth. QUESTION: 1. Evaluate if and how increased savings in recession can influence consumption, export, and investment
Suppose that you have a job paying $50,000 per year. With a 5% probability, next year your wage will be reduced to $20,000 for the year. (a) What is your expected income next year? (b) Suppose that you could insure yourself against the risk of reduced consumption next year. What would the actuarially fair insurance premium be?
Redo the problem in Question 2 under the assumption that the person has utility function u(c) = ln(c) (instead of u(c)=√C). The other parameters are the same as those used in Question 2. How the solution found in Question 2 will change? Q2: A person has wealth of $500,000. In case of a flood her wealth will be reduced to $50,000. The probability of flooding is 1/10. The person can buy flood insurance at a cost of $0.10 for each $1 worth of coverage. Suppose that the satisfaction she derives from c dollars of wealth (or consumption) is given by u(c) = √c. Let CF denote the contingent commodity dollars if there is a flood (horizontal axis) and CNF denote the contingent commodity dollars if there is no flood (vertical axis). Determine the contingent consumption plan if she does not buy insurance. 1 2 Assume that the person has von Neumann-Morgenstern utility function on the contingent consumption plans. Write down the expected utility U(CF, CNF) and derive the MRS. Solve for optimal (CF,…
Suppose that you have a job paying $50,000 per year. With a probability of 5%, you will be injured and unable to work for part of the year reducing your wages to $20,000 next year. a. What is your expected income next year? b. Suppose that you could fully insure against the risk of reduced income next year. What would be the actuarially fair premium? c. If your utility function is U = VI where C is your income in any given period, what is your expected utility without insurance? d. If your utility function is U = VI where C is your income in any given period, what is your expected utility with insurance?
Prospect X = ($4, 0.04 ; $15, 0.05 ; $24, 0.01 ; $38, p) What is the expected value of prospect X? (Hint 1: To answer this question, you'll need to first determine the value of "p"). (Hint 2: To determine "p", remember that probabilities sum to 1). (Note: The answer may not be a whole number; please round to the nearest hundredth) (Note: The numbers may change between questions, so read carefully)
Consider the Consumption and Savings model with random future income. The utility function of the individual is: u(C0, C1) = (C0) + (C1)1/2, where C0 is present consumption expenditure and C1 is future consumption. Let the present income be $5, the interest rate in the financial market r = 5%, and the probability distribution of future income Y1 = (1, 2; 1/2 , 1/2). Calculate the expected utility of saving $0 (consume $5 in the present) (use two decimals)

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