Microeconomics, Student Value Edition (6th Edition)
Microeconomics, Student Value Edition (6th Edition)
6th Edition
ISBN: 9780134125756
Author: R. Glenn Hubbard, Anthony Patrick O'Brien
Publisher: PEARSON
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Chapter 14, Problem 14.2.13PA
To determine

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We will loosely model the petrol crisis the UK has recently experienced as a game. Start with a two-player case. Assume that there are two people living on an island and each person has two actions: keep buying petrol as normal or rush to the petrol station and fill up the tank. When both players buy as normal, the petrol supply would be enough for the two, and hence no single player has any incentives to rush. In fact, when all players keep buying as normal, rushing unilaterally will incur a small cost (e.g. one has to give up their normal routine, go to the gas station with half full tanks etc.). If one player rushes, however, the other has incentives to do so too, for waiting when the other player rushes results in the worst outcome for the player who waits. Create a game using this scenario assuming that players decide simultaneously. Assign payoffs for all possible strategy combinations, carefully arguing and justifying why you assigned a particular payoff to a particular strategy…
Suppose that two corporations, Analytica and Bobmetrics, are negotiating the share of profit from a time sensitive joint project. The total profit generated by the project is £10 million. However, every day that the deal is delayed reduces the value of the total profit by £1 million. The way the negotiation is set up is the following: in the first day, Analytica’s lawyers propose a split of the profits, and Bobmetrics’ lawyers can agree, or they can discuss it some more and make their own offer on the second day. After that the two teams alternate. Analytica gets to make proposals on days 1, 3, 5, 7, and 9, while Bobmetrics makes proposals on days 2, 4, 6, 8 an 10. On day 11, the profit from the joint project becomes 0. The negotiations stop when either company accepts the proposal of the other, or on day 11. Find the subgame perfect Nash equilibria of this dynamic negotiation game. What happens when the loss of value is slower or faster? What conclusions can you draw? Briefly explain…
You work for a marketing firm that has just landed a contract with Run-of-the-Mills to help them promote three of their products: guppy gummies, flopsicles, and kipples. All of these products have been on the market for some time, but, to entice better sales, Run-of-the-Mills wants to try a new advertisement that will market two of the products that consumers will likely consume together. As a former economics student, you know that complements are typically consumed together while substitutes can take the place of other goods. Run-of-the-Mills provides your marketing firm with the following data: When the price of guppy gummies decreases by 4%, the quantity of flopsicles sold increases by 5% and the quantity of kipples sold decreases by 5%. Your job is to use the cross-price elasticity between guppy gummies and the other goods to determine which goods your marketing firm should advertise together. Complete the first column of the following table by computing the cross-price elasticity…
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