Economic and Game Theory
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"Inside every small problem is a large problem struggling to get out." | |||||
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Suppose two firms selling an identical product engage in Cournot competition. There are 100 potential customers and the industry demand is 100 − p. Firms choose quantities qi ∈ [0, 50], which leads to a price that equalizes supply and demand. Firms maximize their profits. 4.2 Raising rival’s costs Suppose that firm 1 can spend $X to increase the other firm’s marginal cost to $20 (leaving its own marginal cost unchanged). Then, given the new costs, the firms choose their quantities simultaneously. What is the most money (i.e., the largest X), that firm 1 would be willing to spend on this? [Manage messages] |