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A monopolist sells in two markets. The demand curve for her product is given by p1 = 141 - 3x1 in the first market and p2 = 115 - 2x2 in the second market, where xi is the quantity sold in market i and pi is the price charged in market i. She has a constant marginal cost of production, c = 3, and no fixed costs. She can charge different prices in the two markets. What is the profit-maximizing combination of quantities for this monopolist?
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