Consider a duopoly where firms compete for market share by setting prices. The firms produce differentiated products and face the following demand functions where q is output and P is the price in dollars.
q1 = 100 – 2P1 + 2P2 Demand Function for Firm 1
q2 = 120 – 4P2 + P1 Demand Function for Firm 2
Suppose that firm 1 is able to produce output at a constant marginal cost of $30 and that firm 2 is able to produce output at a constant marginal cost of $20. Both firms operate with no fixed costs.
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