Mike has a utility function expressed by U(W)= W.5, where W stands for wealth(assuming wealth is positive, i.e. W>0), and U(W) is the utility given a certain level ofW. Mike has initial wealth of $10,000. Mike feels that he faces the followingprobability distributions of losses with respect to his wealth:Loss Amount ($) Probability$0$1,000$8,00070%20%10%Is Mike a risk averse person?Yeş, since his utility curve is concave.O No, since his utility curve is concave.No, since his utility curve is convex.Yes, since his utility curvejs convex.

Mike utility function is given below: U = W0.5 Where W is wealth ------- A person is said to be…

Answered: Mike has a utility function expressed…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

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Problem 1QTC

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Rice farming is risky and generates expected income of $100. The certainty equivalent associated with rice farming will be greater than $100 for a risk averse individual and less than $100 for a risk loving individual. True or False
Janet's broad attitude to risk (risk averse, risk neutral, or risk loving) is independent of her wealth. She has initial wealth w and is offered the opportunity to buy a lottery ticket. If she buys it, her final wealth will be either w + 4 or w – 2, each equally likely. She is indifferent between buying the ticket and not buying it. Janet offers her friend Sam (who has identical preferences and initial wealth) the following proposition: They buy the ticket together, and share the cost and proceeds equally. Sam has another idea: They buy two tickets (that have independent outcomes) and share the costs and proceeds equally. Suppose that Janet's and Sam's utility of income is given by u(x) = In x and the initla wealth of each one of them is equal to w = 4. Which of the following statements is true? O a. Both agents prefer Sam's solutions to Janet's solution. b. Both agents prefer Janet's solutions to Sam's solution. The agents are indifferent between Janet's solutions to Sam's solution.…
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You need to hire some new employees to staff your startup venture. You know that potential employees are distributed throughout the population as follows, but you can't distinguish among them: Employee Value $30,000 $49,000 $68,000 $87,000 Probability 0.25 0.25 0.25 0.25 The expected value of hiring one employee is $ Suppose you set the salary of the position equal to the expected value of an employee. Assume that employees will not work for a salary below their employee value. The expected value of an employee who would apply for the position, at this salary, is $ Given this adverse selection, your most reasonable salary offer (that ensures you do not lose money) is
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In the table below x denotes the X-Tract Company’s projected annual profit (in $1,000). The table also shows the probability of earning that profit. The negative value indicates a loss. x f(x) x = profit -100 0.01 f(x) = probability -200 0.04 0 100 0.26 200 0.54 300 0.05 400 0.02 8 What is the expected value of profit? a $136 b $142 c $148 d $154
The value of a successful project is $420,000; the probabilities of success are 1/2 with good supervision and 1/4 without. The manager is risk neutral, not risk averse as in the text, so his expected utility equals his expected income minus his disutility of effort. He can get other jobs paying $90,000, and his disutility for exerting the extra effort for good supervision on your project is $100,000. (a) Show that inducing high effort would require the firm to offer a compensation scheme with a negative base salary; that is, if the project fails, the manager pays the firm an amount stipulated in the scheme. (b) How might a negative base salary be implemented in reality? (c) Show that if a negative base salary is not feasible, then the firm does better to settle for the low-pay, low-effort situation.
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Leo needs one unit of capital from a bank to launch a business. His profits depend on the interest rate of the contract r and the level of effort. Leo can either put high effort in the project, in which case his profits 7 equal y -r with probability 1/2 and 0 with probability 1/2. H | Leo incurs a cost of high effort c=2- Otherwise Leo can put low effort, in which case his profits 7 equals y,-r with probability 1/3 and 0 with probability 2/3. Leo incurs a cost of low effort L c=0: %3D Leo's utility function is 271/2- c where A represents his profits and c the cost of efforts. For a given an interest rate r, the risk-neutral bank receives r if the entrepreneur is successful or -1 if he is not. The bank knows that there are many entrepreneurs like Leo who either make high or low effort. It then proposes two types of loans. The first loan is designed for entrepreneurs who make high effort, with an interest rate r=r,. The second loan is designed for entrepreneurs who make low effort, with…
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An individual has a utility function U(W) = VW, where W is the level of wealth. They have been offered a gamble with a payout of £170 with a probability of 0.74 and a payout of £49.7 with a probability of 1-0.74. The Certainty Equivalent of this gamble is: Answer:
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