Health Economics
Health Economics
14th Edition
ISBN: 9781137029966
Author: Jay Bhattacharya
Publisher: SPRINGER NATURE CUSTOMER SERVICE
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Review the basic assumptions of the Akerlof model. Assume that, in this market, the quality of cars Xi is distributed as follows:Xi ∼Uniform[q1, q2]Note that in the discussion above, we analyzed the version of the Akerlof model where q1 =0 and q2 =100.a. Let q1 = 0 and q2 = 50. Will any cars sell in this market? Explain your reasoning carefully.b. Let q1 =0 and q2 =200. Will any cars sell in this market? Explain your reasoning carefully. Does raising the maximum quality of cars that sellers possess have any effect on predictions of the model? Explain why or why not.c. Let q1 =50 and q2 =100. Will any cars sell in this market? Explain your reasoning carefully. Does raising the minimum quality of cars that sellers possess have any effect on predictions of the model? Explain why or why not.
Consider a market for used cars in which buyers would pay up to $18,000 for an orange (good used car) and $8,000 for a lemon. The owners of oranges will accept no less than $12,500 while owners of lemons will accept no less than $3,000. Assume that buyers always end up paying their full willingness to pay and that the fraction of oranges in the population is known to be f. If sellers can observe the type of car but buyers can’t, what is the minimum value of f such that the market for oranges does not collapse?
Consider the lottery that assigns a probability r of obtaining a level of consumption CH and a probability 1-T of obtaining a low level of consumption cL an individual facing such a lottery with utility function u(c) that has the properties that more is better (that is, a strictly positive marginal utility of consumption at all levels of c) and diminishing marginal utility of consumption, u"(c) CL. Consider du(c) for the first derivative of the utility function with respect to dc d²u(c) dc2 du' (c) consumption and u"(c) which is also the derivative of the first derivative of the utility function). to be the second derivative of the utility function dc

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Health Economics

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