We need at least 10 more requests to produce the answer.
0 / 10 have requested this problem solution
The more requests, the faster the answer.
2. Consider an individual whose utility function over income I is U(I), where U is increas-...
3. Suppose an individual has a utility function U=U(M, X)=10 MX^2, where U is her utility, M is her(daily) money income and x is her(daily) leisure hours. Each day, the individual needs 6 hours for sleeping and other essential personal matters 3. Suppose an individual has a utility function U = U(M,X) = 10 MX', where U is her utility, M is her (daily) money income and X is her (daily) leisure hours. Each day, the individual needs 6 hours...
6. Consider an individual whose utility function over money is u(w)= 1+2w2. (a) Is the individual risk-averse, risk-neutral, or risk-loving? Does it depend on w? (b) Suppose the individual has initial wealth ¥W and faces the possible loss of Y". The probability that the loss will occur is . Suppose insurance is available at price p, where p is not necessarily the fair price. Find the optimal amount of insurance the individual should buy. You may assume that the solution...
3. Suppose an individual has a utility function U=U(M,X)=10 MX^2, where U is her utility, M is her(daily) money income and x is her(daily) leisure hours. Each day, the individual needs 6 hours for sleeping and other essential personal matters 3. Suppose an individual has a utility function U = U(M,X) = 10 MX, where U is her utility, M is her (daily) money income and X is her (daily) leisure hours. Each day, the individual needs 6 hours for...
Suppose a person has the utility function, U(I)=log(I), where I is income. He has income I2 ($4,000) with the probability of p, but knows that some externally generated risk may reduce his income to I1 ($1,000) with probability of 1-p. Suppose p=0.8. 1) Is this person risk-averse? If so, why? 2) What is the expected income of this person? 3) What is the utility of expected income for this person? 4) What is the expected utility of this person? 5)...
1, 2, assume that the individual`s utility function is given by: An individual with an income of 1000 is considering the purchase of a risky asset for $250. There is a 40% chance the asset will earn $1000 and a 60% chance it will be worthless. Will the individual purchase this asset? What is the cost of risk for this individual if the asset is purchased? How much will the cost of risk be if a 2nd identical person is...
4. Sally is an expected utility maximizer with utility function U(I) = I. Sally has initial income I = 100 and faces a 50% probability of needing a surgical procedure which costs $36. What is the maximum Sally is willing to pay for full insurance against the cost of the surgery? (a) $0. (b) $18. (c) $19. (d) $20.
2. An individual has a vNM utility function over money of u(x) -Vx, where x is final wealth. Assume the individual currently has $16. He is offered a lottery with three possible outcomes; he could gain an extra S9, lose $7, or not lose or gain anything. There is a 15% probability that he will win the extra $9, what minimum probability, p, of losing S7 would ensure that the individual chooses to not play the lottery? (a) p >...
2.3 Choice III Consider a consumer whose preference is represented by the utility function where A 0 and B 0. a) What is the consumer's marginal rate of substitution? b) If the consumer has income m and faces prices p-A and p - B, what are her optimal bundles? (There may be one, or more than one.) Draw a graph that illustrates this situation, including the budget line and the relevant indifference curve(s). c) If the consumer has income m...
2. Consider the Cobb-Douglas utility function u(x,y) = x2y2. Let the budget 1, where pr, py are the prices and I denotes the constraint be prx + pyy income. (a) Write the Lagrangian for this utility maximization problem. (b) Solve the first-order conditions to find the demand functions for both good a and good y. [Hint: Your results should only depend on the pa- rameters pa, Py, I.] (c) In the optimal consumption bundle, how much money is spend on...
3. Harry has utility function for income U(I) = I^2. Harry has certain income I = $50. Harry is offered a chance to play a game in which he loses $50 with probability p and wins $50 with probability (1 − p). What is the largest value of p for which Harry will play the game? (a) 0.25 (b) 0.40 (c) 0.50 (d) 0.75