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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?
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
Consider a Bertrand duopoly. The market demand is q=190-p. Consumers only buy from the firm whose price is lower. If two firms charge the similar price, they share the market equal
A1. Given the following production function Level of fertilizer Level of maize 0 0 1 44.9 2 83.6 3 110.1 4 127.3 5 136.9 6 139.9 7 137.1 8 129.2 a) Calculate the APP, MPP and elas
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the central problem facing a group of survivors on a ship
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