A company owns an asset that is worth $245,000 and there is a 6% chance that it will lose $185,000 in value, otherwise it will not change. If the company has an expected utility functions with u(x) = x0.5, then the expected utility for the company is 480 464 460 456
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A company owns an asset that is worth $245,000 and there is a 6% chance that it will lose $185,000 in value, otherwise it will not change. If the company has an expected utility functions with u(x) = x0.5, then the expected utility for the company is 480 464 460 456
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- A 28- year- old man pays $158 for one year life insurance policy with coverage of $110,000. If the probability he will live through the year is 0.9994, what is the expected value for the insurance policy?Using the normal table or software, find the value of z that makes the following probabilities true. You might find it helpful to draw a picture to check your answers (a) P(Zz) =0.01 (e) P(Z|Q1) An expected utility maximiser owns a car worth £60000£60000 and has a bank account with £20000£20000. The money in the bank is safe, but there is a 50%50% probability that the car will be stolen. The utility of wealth for the agent is u(y)=ln(y)u(y)=ln(y) and they have no other assets. Q2) Consider the setup from Question 1. A risk-neutral insurance company is willing to insure the car at the premium of π=£2/3π=£2/3 for every one pound of coverage. Q3) Consider the setup from Questions 1 and 2. How much profits, in expectation, does the insurance company earn on insuring the individual?Example is given: A petrol pump is supplied with petrol once a day. If its daily volume of sales (X) in thousands of litres is distributed by: f(x) = 5 (1-x), Osxs1, %3D what must be the capacity of its tank in order that the probability that its supply will be exhausted in a given day shall be 0.01 ?Landberg Inc. is considering a project which would require a $1.85 million after-tax investment today (t = 0). The after-tax cash flows the factory generates will depend on whether the state imposes a new property tax. There is a 45% probability that the tax will pass. If the tax passes, the factory will produce after-tax cash flows of $40,000 at the end of each of the next 5 years. There is a 55% probability that the tax will not pass. If the tax does not pass, the factory will produce after-tax cash flows of $800,000 for the next 5 years. The project has a WACC of 10%. If the factory is unsuccessful, the firm will have the option to abandon the project 1 year from now if the tax passes. If the factory project is abandoned, the firm will receive the expected $40,000 cash flow at t = 1, and the property will be sold netting $900,000 (after taxes are considered) at t = 1. Once the project is abandoned, the company would no longer receive any cash inflows from it. What is the project's…People in a certain group have a 0.75% chance of dying this year. If a person in this group buys a life insurance policy for $6000 that pays $1,000,000 to her family if she dies this year and $0 otherwise, what is the expected value of the policy? (enter a minus sign if necessary and round your answer to the nearest dollar). $The prizes that can be one and a sweepstakes are listed below together with the chances of winning each one: $5900(1 chance in 8600); $2700(1 chance in 5000);$600(1 chance in 4800);$200(1chance in 2500). Find the expected value of the amount won for one entry if the cost of entering is 52 centsYou live in an area where there is a possibility of a massive earthquake, so consider purchasing earthquake insurance for your home at an annual cost of $180. The probability of an earthquake damaging your home in the course of a year is 0.001. If this occurs, you estimate that the cost of the damage (fully covered by insurance) will be $160,000. Your total assets (including the house) are worth $250,000. a) Apply the maximum expected value decision rule to determine the alternative (to buy insurance or not) that maximizes the value of your assets after one year. b) You developed a utility function that measures the value of your assets in x dollars (x ≥ 0). This utility function is U(x) = √x. Compare the utility of reducing the total of your assets for the next year by a value equal to the value of the insurance, with the expected utility next year of not purchasing tremor insurance. Should you purchase the insurance?Asset A will generate a 20% return with probability 0.25; a 15% return with probability 0.50; and a -15% return with probability 0.25. The expected return on Asset A is % Write your answer as a percentage, rounded to 2 decimal places. Example: if the answer is 10.3478%, then write "10.35". Do not type the % sign in your answer.SEE MORE QUESTIONS