1. Jerry has wealth of $60 and derives utility from this according to the utility functionU(w) = 1 - -,Where w is his wealth. Jerry now finds a lottery ticket (whose drawing is tomorrow)that offers a 50% chance of winning $5.(a) What is the expected value of the lottery ticket?(b) What is the minimum amount for which Jerry would be willing-to-sell the ticket?(c) Which is bigger, your answer to (a) or (b)? Use a clearly labelled diagram toexplain why.(d) If he does not sell the ticket, what is Jerry's cost of risk?

Utility function : U(w) = 1 - 1/w Wealth of Jerry = 60 Probability of winning lottery = 50% = 0.5…

Answered: 1. Jerry has wealth of $60 and derives…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Mr Usu has an expected utility function with u(x) = x0.5. He is analyzing an investment opportunity that promises to pay out $1,160 with prob. 0.6 and $2,800 with prob. 0.4. What is the expected utility of this opportunity?
help please answer in text form with proper workings and explanation for each and every part and steps with concept and introduction no AI no copy paste remember answer must be in proper format with all working
1. Rosie has just written a book. Assume that her preferences are consistent with expected utility theory. There is 30% chance that her book will be a best-seller and make $500,000 in profit (after the costs of production) and a 70% chance it will just break even (i.e. no profit after the costs of production). Her current income is $150,000 (which she will receive regardless of what happens with her book) and her utility function is u (I) = ln (I) (a) Is Rosie risk-averse, risk-neutral, or risk-loving? How do you know? (b) Assume that Rosie will receive all of the profits (if any) from her book. Draw a diagram illustrating (i) Rosie's total income if her book just breaks even, (ii) her total income if her book is a best-seller, (iii) her expected income, (iv) her expected utility, (v) her certainty equivalent, and (vi) her risk premium. (c) Compute the numerical values associated with each of the six amounts you found in (b). (d) Acme Publishing Company has offered Rosie $100,000 for…
If a risk-neutral individual owns a home worth $200,000 and there is a three percent chance the home will be destroyed by fire in the next year, then we know 15. that: a) He is willing to pay much more than $6,000 for full cover. b) He is willing to pay much less than $6,000 for full cover. c) He is willing to pay at most $6,000 for full cover. d) None of the above are correct. e) All of the above are correct.
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8) Draw a graph that shows the typical relationship between weighted probabilities (in prospect theory) and actual probabilities. How does this impact decision-making? 4
1 Q1. Jerry has wealth of $60 and derives utility from this according to the utility function U(w) = 1 - Where w is his wealth. Jerry now finds a lottery ticket (the drawing takes place the next day) that offers a 50% chance of winning $5. W a) What is the expected value of Jerry if he takes the lottery ticket? (pay attention, it's not jerry's wealth) b) What is the minimum amount for which Jerry would be willing-to-sell the ticket? (Hint: sets a price of p, and at the minimum amount, the expected utility of selling and not selling should be the same) c) Which is bigger, your answer to (a) or (b), and suggest whether Jerry is a risk averse person based on the previous conclusion? d) If he does not sell the ticket, what is Jerry's cost of risk? (The cost of risk is the difference between the expected wealth and the certainty equivalence)
1. ) Suppose a driver has a 6% of having one accident a year. In case of an accident the value of the car is reduced from $25,000 to $5,000. If driver buys an insurance policy the insurance company would completely cover damage to the car (essentially restoring its value to its initial level). Assume that the driver's utility function is U = VW. a) If price of the insurance policy (premium) is $1500, would this driver be willing to purchase the policy? Explain Show you computations b) What would be the maximum price a driver with 10% chance of accident be willing to pay for the insurance policy?
1. Risk Premium: Assume your wealth is $100 and like in the Veritassium video you're offered a bet of a 50% chance of winning $10 and a 50% chance of losing $10. Assume you have square root utility. a. What is the utility you enjoy by holding the $100 of current wealth? b. What is the expected utility you foresee by entering the bet? Will you take the bet? c. What is your risk premium? Do you think someone would pay this to avoid the bet? d. Draw a diagram and label the relevant values.

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