I really confused ahout this question.Please answer this question as specifc as possible.Thanks! 3. A consumer...
1. Suppose that I give you the following utility function There are two potential outcomes. With probability 1/2 there is good news and Yo-9. If there is bad news then YB = 3. a) What is the expected value of Y? b) What is the expected utility of the consumer with the utility function above? c) Is expected utility greater than, equal to or less than the expected value? Does this mean that the consumer is risk averse, risk neutral...
pleade help the answer risk averse is wrong need hw help Incorrect Question 8 0/0.27 pts Amos Long's utility of income function is given as:U(I) = 11.5, where I represents income. From this you would say that he is risk averse. risk loving. risk neutral none of the above The easiest way is using some simple numbers as an example. Another small trick is checking the power. If the power is bigger than 1, it is risking loving. Please check...
Question 4 15 pts 4) A risk-averse consumer with $100,000 in wealth faces 0.1 probability of losing half of his wealth within the next year. a. (5) What is the consumer's expected wealth one year from now? b. (5) An insurance company offers our consumer full insurance against the possible loss. What premium must the consumer be charged for the insurance company to expect to break even? Explain. C. (5) Suppose our risk-averse consumer is indifferent between getting $85,000 wealth...
a. If your are offered a gift card valued $50 or the chance at a raffle for a giftcard valued $100, with a 50% chance at getting the giftcard or a 50% chance of getting nothing, which would you choose? Given this answer explain whether you are risk averse, risk loving, or risk neutral and why. 30 50 75 100 7) The above figure shows Bob's utility function. He currently has $100 of wealth, but there is a 50% chance...
intermediate micro 4. Steve's utility function over leisure and consumption is given by NLY) - min (31.7. Wage rate is w and the price of the composite consumption good is p=1. (a) Suppose w = 5. Find the optimal leisure consumption combination. What is the amount of hours worked? (b) Suppose the overtime law is passed so that every worker needs to be paid 1.5 times their current wage for hours worked beyond the first 8 hours, Will this law...
5. A consumer who lives for two periods has a standard Cobb-Douglas utility func- tion: u(C1,C2) = ccm where ct = consumption in period t and a + b = 1. Her income in period one is 11 = 500 and 12 = 400, and she can lend or borrow at interest rate r = 0.2. (a) Find the optimal consumption demand. (b) What values of a, if any, makes the consumer a borrower? Interpret this result. (c) Suppose now...
ONLY ANSWER QUESTION B, C (both c's), F (identifying i, ii, iii) & G. THANK YOU! dud Jackson has a utility of money function given by U()- y. a) Is Jackson risk averse, risk neutral, or a risk lover? How do you know this? All of Jackson's wealth is in his land and his house; the total value is $1,000,000. With probability 0.4, the house will burn down, and Jackson's remaining wealth will be only the value of the land,...
Understanding demand for health insurance is a key to formulating good health policy. In this question you will model how much people are willing to pay for a health insurance plan. Here are our starting assumptions: - the consumer has an income of $49 next year - if he gets sick he will have to pay $40 for medicine - he has a 20% chance of getting sick (a) Suppose your utility function is ?(?) = √? . Calculate the...
Question 1 (20 marks) (a) A consumer maximizes utility and has Bernoulli utility function u(w)/2. The consumer has initial wealth w 1000 and faces two potential losses. With probability 0.1, the consumer loses S100, and with probability 0.2, the consumer loses $50. Assume that both losses cannot occur at the same time. What is the most this consumer would be willing to pay for full insurance against these losses? (10 marks) (b) A consumer has utility function u(z, y) In(x)...
A consumer can choose between two gambles. The “sure thing” guaranteesadditional income (I) of $250,000. The “risky gamble” offers a 50 percent chance of winning $500,000 or a 50 percent chance of winning nothing. The consumer’sutility function is U(I) = 10ln[(I + 1000)/1000]. Calculate the consumer’sexpected utility and expected value of the gamble for each of the two gambles and use your results to comment on the consumers’ risk preferences.