Joes initial income is y 10,000. Joe experiences illness with a probability of 20%. Jo's total medical costs associated with the illness are $1000. Joe's expected income without insurance is

Consider the following information: Patients who are given Treatment A live for one year in Health State q = 0.8 and certainly live for another year in Health State q = 0.5. Patients who are given Treatment B live for one year in Health State q = 1.0 and then either die with probability 70% or live for another year in Health State q = 1.0 with probability !3! 30%. Which of the following statement is TRUE regarding the abovementioned information? If the second year is discounted at rate r= 0.10 then the expected present value QALYS for treatment A and B is 1.35 and 1.33, respectively. O If the second year is discounted at rate r = 0.10, Treatment A and B yield the same more expected present value QALYS. If the second year is discounted at rate r= 0.10, Treatment A yields more expected present value QALYS. If the second year is discounted at rate r = 0.10 then the expected present value QALYS for treatment A and B is 1.25 and 1.27, respectively. O If the second year is discounted at rate…

Do it correctly this time

d e and f please

Suppose that there is asymmetric information in the market for used cars. Sellers know the quality of the car that they are selling, but buyers do not. Buyers know that there is a 30% chance of getting a "lemon", a low quality used car. A high quality used car is worth $30,000, and a low quality used car is worth $15,000. Based on this probability, the most that a buyer would be willing to pay for a used car is $ 25500. (Enter your response rounded to the nearest dollar.) Which of the following would best "solve" the asymmetric information problem in this market? O A. Prohibiting the sale of low-quality cars. O B. High-quality sellers could offer warranties or product guarantees. OC. Low-quality sellers could establish industry standards. O D. It is not possible to solve the asymmetric information problem in this market.

buy? 20 None of the answers is correct. 3 80 40 40 3 The decision maker has utility function U(z) = 2 ln(2). With 50% probability x-20 and with 50% x 100. The decision maker can buy insurance. For each unit of insurance they buy the get $1 if x-20 realizes. A unit of insurance costs $0.75. How many units of insurance does the decision maker buy? 80/3 40 40/3 20 None of the answers is correct. O