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10. Please enunciate the X-efficiency Theory of Leibenstein
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- Rosario has to finish her dissertation within 10 days, that is, at time t = 1, t = 2, ..., or t = 10. It takes one day to finish the dissertation, and on the day Rosario does so, she incurs an instantaneous disutility cost equivalent to $10. Rosario is a hyperbolic discounter with β = 0.85 and δ = 1. Her (instantaneous) utility function is u(x) = x.(a) Suppose the university has a system in which it charges Rosario $1 in fees for every day she does not finish her dissertation (paid each day that it is incurred). E.g., finishing on day 2 incurs a cost of $1 paid on day 1. When does Rosario finish if she is naive? How much does she pay in penalties? (Hint, past penalties are sunk, e.g., from the perspective of t = 2 self, any penalties paid in t = 1 are sunk, and do not factor into decisions or utilities going forward.)(b) Still in the $1/day system, when does Rosario finish if she is sophisticated?(c) Now suppose that the university has a deadline system: Rosario incurs a penalty of…Explain the Stolper-Samuelson theorem and Rybczynski theorem.Why is information asymmetry not a problem if both parties to an agreementwant the same thing?
- explain Stolper-Samuelson Theorem with diagramBilly John Pigskin of Mule Shoe, Texas, has a von Neumann-Morgenstern utility function of the form u(c) = √c. Billy John also weighs about 300 pounds and can outrun jackrabbits and pizza delivery trucks. Billy John is beginning his senior year of college football. If he is not seriously injured, he will receive a $1,000,000 contract for playing professional football. If an injury ends his football career, he will receive a $10,000 contract as a refuse removal facilitator in his home town. There is a 10% chance that Billy John will be injured badly enough to end his career. If Billy John pays $p for an insurance policy that would give him $1,000,000 if he suffered a career-ending injury while in college, then he would be sure to have an income of $1,000,000 − p no matter what happened to him. Write an equation that can be solved to find the largest price that Billy John would be willing to pay for such an insurance policy. Here is my question: Why is Billy's income 1,000,000 - p even…Consider the model of the market for lemons from Chapter 22. Suppose that there are two types of used cars — good ones and lemons — and that sellers know which type of car they have. Buyers do not know which type of car a seller has. The fraction of used cars of each type is 21 and buyers know this. Let’s suppose that a seller who has a good car values it at $10,000 and a seller with a lemon values the lemon at $5,000. A seller is willing to sell his car for any price greater than or equal to his value for the car; the seller is not willing to sell the car at a price below the value of the car. Buyers’ values for good cars and lemons are $14,000 and $8,000, respectively. As in Chapter 22 we will assume that buyers are risk-neutral; that is, they are willing to pay their expected value of a car. (a) Is there an equilibrium in the used-car market in which all types of cars are sold? Briefly explain.(b) Is there an equilibrium in the used-car market in which only lemons are sold? Briefly…
- “In the Porter’s Five Forces model, the threat of substitute products refers to ______.”What is disadvantages correspondence analysis?Consider a first-price sealed bid auction of a single object with two bidders j = 1,2 and no reservation price. Bidder 1′s valuation is v1 = 2, and bidder 2′s valuation is Consider the following auction. Two buyers (i = 1,2) have valuations uni- formly distributed over [0,1]. The good is assigned to the highest bid, but the winner pays the average of his bid and the losing bid. Use the revenue equivalence principle to derive the optimal strategies in a symmetric equilibrium. Assume that the optimal bid is a linear function of the buyer’s valuation: b(vi) = cvi where c is a real number.In the event of a tie, the object is awarded by a flip of a fair coin
- Translate the following monetary payoffs into utilities for a decision maker whose utility function is described by an exponential function with R 5 250: 2$200, 2$100, $0, $100, $200, $300, $400, $500If the utility function is U (W) = ((W0.75) / (0.75)), what is the absolute risk aversion coefficient?Consider the following model about the auctions. We have two buyers each obtain a private signal about the value of good being auctioned. The signal can be either high (H) or low (L) with equal probability. If both obtain signal H, the good is worth 1; otherwise, it is worth 0.a. What is the expected value of the good1 to a buyer who sees signal L and to a buyer who sees signal H?b. Suppose buyers bid their expected value computed in part (a). Show that they earn negative profit conditional on observing signal H.