for a monopolist's products a and b, the joint-cost function is c(qa, 9b) = 2(9a + 9b

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for a monopolist's products a and b, the joint-cost function is c(qa, 9b) = 2(9a + 9b + 9a * 9b), and the demand functions are 9a = 20-pa, 9b = 10-pb. find the values of pa and pb that maximize profit. what are the quantities of a and b that correspond to these prices? what is the total profit

Posted Date: May 14, 2024 06:49 AM

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for a monopolist's products a and b, the joint-cost function is c(qa, 9b) = 2(9a + 9b

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