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A monopolist sells two competitive products, A and B, for which the demand functions are q A = 16 - p A + p B
A monopolist sells two competitive products, A and B, for which the demand functions are
qA= 16 - pA+ pBand qB= 24 + 2pA-4pB
If the constant average cost of producing a unit of A is 2 and a unit of B is 4, how many units of A and B should be sold to maximize the monopolist's profit?
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