Question: monopolist serves a market with an aggregate demand function given by Q = 3 6 - 3 P . Themonopolist's cost function is given by

monopolist serves a market with an aggregate demand function given by Q =36-3P. Themonopolist's cost function is given by C (Q)=2Q.a) How much profit can the monopolist generate with first-degree price discrimination if[6]resale can be prevented?b) What is the associated deadweight loss relative to the competitive level of output? [10]c) Suppose that the monopolist can partition its market into two separate submarkets. Thedemand function for submarket 1 is given by Q1=20-2P1 and the demand function forsubmarket 2 is given by Q2=16- P2.i. What prices would this monopolist set if she practices third degree price discrimination?[10]ii. What is the level of profits that would be realised if resale can be prevented? i. What level of profits would the monopolist realise if resale cannot be prevented? [7) iv. Does price discrimination in this case lead to higher economic welfare? Provide theeconomic basis for your claim.[10]d) Suppose that this monopolist must incur up-front entry costs of $S before it enters this market. What inference can you draw about the value of S if the monopolist enters the market when allowed to practice third-degree price discrimination but does not enter the market when constrained to uniform monopoly pricing?

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