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Question: Third degree price discrimination
Suppose that a monopolist faces two markets with demand curves given by
D(p1) = 100 - p1D(p2) = 100 - 2p2
Assume that the marginal cost is constant at 20.
Suppose the monopolist can price discriminate.
(a) What is the maximization problem of the monopolist?
(b) What price should it charge in each market in order to maximize pro?ts?
Suppose now that the monopolist can't price discriminate.
(c) What is the maximization problem of the monopolist?
(d) What price should it charge?
(e) Compare the pro?ts of price discrimation versus uniform pricing. Compare the consumer surplus with price discrimation and uniform pricing
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if the inverse demand curve is p = 120 - Q and the marginal cost is constant at 10, how does charging the monopoly optimum and the welfare of consumers, the monopoly, and society?
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if the inverse demand curve is p=120-Qand the marginal cost is constant at 10, how does charging the monopoly a specific tax of 10 per unit affect the monopoly optimum and the welf
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