Suppose your preferences can characterized by the simple utility function U = √C, where C is consumption. You enjoy rock climbing, where you have a 10% chance of get- ting injured and losing $50,000. Your income (and therefore consumption) in the uninjured state is $90,000. What is the most you are willing to pay for an insurance policy?     What is the fee for a fair insurance?

Hi! Can you help me with the question below?  Todd has a job that presents zero risk of death or injury, but has always craved something more exciting. His current annual salary is $50,000. He has been offered a job on an Alaskan fishing boat that will pay$55,000 annually. This new job offer, however, comes with a 10% risk of severe injury that will cause Todd to have no income. Which of the following is true? (Assume the severe injury has no relevant implications besides reducing Todd’s income) A) Todd will definitely take the new job if he’s risk averse.B) Todd will definitely take the new job if he’s risk neutral.C) Todd will definitely decline the new job if he’s risk averse or risk neutral.D) Todd will definitely accept the new job if he’s risk seeking.E) Not enough information to determine.

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Adam presently makes about $40,000 of interest income per year. He realizes that there is about a 5 percent probability that he may suffer a heart attack. The cost of treatment will be about $20,000 if a heart attack occurs. A. Calculate Adam's expected utility level without any health insurance coverage. B. Calculate Adam's expected income without any insurance coverage. C. Suppose Adam must pay a premium of $1,500 for health insurance coverage with BlueCross Blue Shields insurance. Would he buy the health insurance? Why or why not?

Economics 2. Suppose that a farmer usually makes profit of $120,000 per year. Let's say that there is a 2% chance that a tornado will hit the farm. This would strongly hurt farmer's profit, leading to losses of $96,000 with 2% probability. a. What is the actuarially fair insurance? b. Assume that the farmer utility is given by u = 7 0.5 where 7t represents profit. What is the farmer's expected utility with no insurance? c. How much would the farmer be willing to pay to have insurance? d. Assume that the farmer expects that the tornado's effect to your farm is lower, only leading to losses of $70,000. i. What is the actuarially fair insurance? ii. What is the farmer's expected utility with no insurance? iii. How much would the farmer be willing to pay to have insurance? iv. What is the risk premium?

Suppose that there are 2 types of plans available to you. Plan A has a deductible of $500, with 10 percent co-insurance rate for many health care services. Plan B has a deductible fo $1000, with 35 percent co-insurance rate. Plan A costs $200 per month in premiums while Plan B costs $80. Discuss characteristics of people who would choose Plan A versus Plan B. Assuming that both plan types exist in the market, who would likely choose Plan B over Plan A? What plan would you choose?

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Economics Consider a potential criminal with a lawful income of $121. Potential loot from robbery is $75. The probability of being caught and imprisoned is 0.50 and a prison term for this type of crime is 0.33 units of time. Round to one decimal place in all calculations. Utility is given by: Utility = (income)1/2   A. Calculate the guaranteed utility from lawful income and the expected utility of committing the crime. What will the potential criminal do? Explain why. Would your answer change if there were an anguish cost of 1 util involved? Explain. B. Suppose all the information given above holds true, except there is no anguish cost. You are a city official who has some extra room in the budget to dedicate towards fighting crime. For the use of these resources, you can choose between either increasing the length of prison term for criminals to 0.595 units of time or investing in GIS technologies and improved policing strategies that will increase the probability of criminals being…

Priyanka has an income of £90,000 and is a von Neumann-Morgenstern expected utility maximiser with von Neumann-Morgenstern utility index . There is a 1 % probability that there is flooding damage at her house. The repair of the damage would cost £80,000 which would reduce the income to £10,000. a) Would Priyanka be willing to spend £500 to purchase an insurance policy that would fully insure her against this loss? Explain. b) What would be the highest price (premium) that she would be willing to pay for an insurance policy that fully insures her against the flooding damage?

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?