Suppose a monopoly sells its goods in two different markets with demand curves Q1 = 150 – PĮ and Q2 = 150 – 2 respectively, where Q, is the quantity demanded in each market and P, is the price per unit in each market, where i = 1,2. If the monopolist has the cost function C = 6+6(Q2 + Q1) with a constant marginal cost in the long-run and can maintain complete separation between the two markets in terms of price discrimination, what unit price should be charged in each market to maximise profits? P = P2 = |

Survey Of Economics
10th Edition
ISBN:9781337111522
Author:Tucker, Irvin B.
Publisher:Tucker, Irvin B.
Chapter8: Monopoly
Section: Chapter Questions
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Suppose a monopoly sells its goods in two different markets with demand curves Q1 = 150 – P1 and Q2
= 150
2 respectively, where Q; is the quantity demanded in each market and P; is the
price per unit in each market, where i = 1,2.
If the monopolist has the cost function C = 6+6(Q2 + Q ) with a constant marginal cost in the long-run and can maintain complete separation between the two markets in terms of price
discrimination, what unit price should be charged in each market to maximise profits?
P1 =
P2 =
Transcribed Image Text:Suppose a monopoly sells its goods in two different markets with demand curves Q1 = 150 – P1 and Q2 = 150 2 respectively, where Q; is the quantity demanded in each market and P; is the price per unit in each market, where i = 1,2. If the monopolist has the cost function C = 6+6(Q2 + Q ) with a constant marginal cost in the long-run and can maintain complete separation between the two markets in terms of price discrimination, what unit price should be charged in each market to maximise profits? P1 = P2 =
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