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). 1 Determine the contingent consumption plan if she does not buy insurance.
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- 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). (a) Determine the contingent consumption plan if she does not buy insurance. (b) Determine the contingent consumption plan if she buys insurance $K. (c) Use your answer in (b) to eliminate K and construct the budget constraint (BC) that gives the feasible contingent consumption plans for different amounts of insurance K. Determine the slope of budget line (both graphically and by forming the price ratio).: Suppose that Charlene has an income of $110,000 per year and that there is a 1 QUESTION in 5 (20%) chance that she will get sick in a given year. Let's suppose that the cost of the illness (in terms of lost work time and medical bills) is $80,000 which leaves her with an income of only $30,000 in that particular year. Utility UHealthy UE = UR Usick $30,000 $88,000 $94,000 $110,000 Income a) What is the actuarially fair premium for Charlene's situation? b) Continue to assume the given information. Suppose that the figure above represents Charlene's utility over various income levels. What is Charlene willing to pay for insurance? c) Continue to assume the given information. We know that Charlene would buy actuarially fair insurance but if the insurance company applied a 20% loading fee would Charlene still purchase the health insurance?Edwina, a commodities broker, has acquired an option tobuy 1,000 oz of gold at $50/oz. If she takes the option and ifCongress relaxes import quotas, she can sell the gold for$80/oz. If she takes the option and Congress does not relaxthe import quotas, however, the company will lose $10/oz. Edwina believes that there is a 50% chance that the governmentwill relax the quota. She also has the option of waiting untilCongress decides whether to relax the import quota. If sheadopts this strategy, however, there is a 70% chance that someother broker will have already taken the option.a If Edwina is risk-neutral, what should she do? b If Edwina’s utility function for a change x in her as-set position is given by u(x) (10,000 x)1/2, what should she do?
- 1. A woman with current wealth X has the opportunity to bet an amount on the o ccurrence of an event that she knows will occur with probability P. If she wager s W, she will received 2W, if the event occur and if it does not. Assume that t he Bernoulli utility function takes the form u(x) = -e-TX with r> 0. How much should she wager? Does her utility function exhibit CARA, DARA, IARA?Suppose that the buyers do not know the quality of any particular bicycle for sale, but the sellers do knowthe quality of the bike they sell. The price at which a bike is traded is determined by demand and supply.Each buyer wants at most one bicycle.(ii) Assuming that each buyer purchases a bike only if its expected quality is higher than the price,and each seller is willing to sell their bike only if the price exceeds their valuation, what is theequilibrium outcome in this market?Jin's Utility Function Wealth Utility (Dollars) 60,000 4,000 61,000 4,110 62,000 4,209 63,000 4,288 Refer to Table 27-1. If Jin's current wealth is $61,000, then O his gain in utility from gaining $1,000 is less than his loss in utility from losing $1,000. Jin is not risk averse. O his gain in utility from gaining $1,000 is greater than his loss in utility from losing $1,000. Jin is not risk averse. O his gain in utility from gaining $1,000 is greater than his loss in utility from losing $1,000. Jin is risk averse. his gain in utility from gaining $1,000 is less than his loss in utility from losing $1,000. Jin is risk averse.
- Tim owns a house worth $400,000. Unfortunately, he faces a 40% risk of a loss of $300.000. He is an expected uity maximizer with a utity function u(c)=In(c). He can buy insurance coverage K at a price of g per dollar of coverage. if g 0.5. what is the expression for how much Tim can consume in the "good" state of the world7 O 400 6K O 400-SK O 100-SK O 400- AKBecky is deciding whether to purchase an insurance for her home againtst burglary. the payoff for her is shown as follow: Net worth of her Net worth of her home: $ 20000 burglary(10%) Net worth of her Net worth of her home: $50000 burglary (90%) The insueance would cover all the loss from burlary and the insurance fee is $8000. Her utility funtion is given as u=w ^0.3 Should Beck purchase the insurance Explain.Your utility function for income is characterized by U(I) = 10.6, and you are %3D considering a job opportunity that may pay $30,000 per year or $80,000 per year with equal probabilities. Find the maximum you are willing to pay to fully insure yourself? [Please choose the closest answer] O $20,000 $25,000 $20,075 O $1,374 O $22,500 O $21,500 $27,398 O $2,468
- 1. A woman with current wealth X has the opportunity to bet an amount on the occurrence of an event that she knows will occur with probability P. If she wagers W, she will received 2W, if the event occur and o if it does not. Assume that the Bernoulli utility function takes the form u(x) = -e-rx with r>0. How much should she wager? Does her utility function exhibit CARA, DARA, IARA?Hello can any one help with this Economics question: A contractor spends Dollar 3,000 to prepare for a bid on a construction project which, after deducting manufacturing expenses and the cost of bidding, will yield a profit of dollar 25,000 if the bid is won. If the chance of winning the bid is ten per cent, compute his expected profit and state the likely decision on whether to bid or not to bid?Q1. A farmer believes there is a 50-50 chance that the next growing season will be abnormally rainy. His expected utility function has the form Expected utility = 0.5lnYNR + 0.5lnYR Where and represent the farmers income in the state of ‘normal rain’ and ‘rainy’ respectively. Suppose the farmer must choose between two crops that promise the following income prospects Crop YNR YR Wheat $83,000 $10,000 Maize $83,000 $15000 What mix of wheat and maize would provide maximum expected utility to this farmer?