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Oligopolistic Competition:
Two rms are competing for consumers. They simultaneously decide what quantity to produce. Suppose they have identical cost c, zero xed cost and face (inverse) market demand p (q1; q2) = 1 - q1 - q2. What are the equilibrium prices, quantities and prots?
Two rms are competing for consumers. They simultaneously decide what price to charge. Suppose both rms have zero xed cost, but c1 = 1=2 and c2 = 1=4. The (inverse) market demand is p (q1; q2) = 1 - q1 - q2. What are the equilibrium prices, quantities and prots?
Two rms produce dierentiated products and compete in price. The market demand for rm 1's product is q1 (p1; p2) = 100 + p1 - 2p2; and the market demand for rm 2's product is q2 (p1; p2) = 100 + p1 - 2p2: Both rms have zero xed cost, identical marginal cost c = 10: What are the equilibrium prices, quantities and prots?
Two rms compete via Stackelberg competition. In period 1, rm 1 names quantity q1. In period 2, rm 2 sees q1 and subsequently chooses quantity q2. Suppose both rms have zero xed cost, identical marginal cost c = 0, and face (inverse) market demandp (q1; q2) = 1 - q1 - q2. What are the equilibrium prices, quantities and prots?
different types of firms
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Consider the economy (above) again where the following set of stocks is traded: x 1 =(2,2,0) x 2 =(1,0,3) x 3 =(0,2,4) for the prices (p 1 , p 2 , p 3 )=(1, 1, 1).
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Consider a Cournot duopoly. The market demand is p=190-q1-q2. Firm 1's marginal cost is 40, and firm 2's marginal cost is also 40. There are no fixed costs. A. Derive every fir
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