3. Suppose that the inverse market demand curve for cloth is p = 150 - 2Q, the private marginal cost (unregulated competitive market supply) is MCp=75 + Q, and the private marginal damage from pollution is MCd = 2Q. a) What is the unregulated competitive equilibrium quantity and price? b) What is the social marginal cost of production and social equilibrium quantity and price? c) What specific tax t (per unit) would result in the social optimum?
3. Suppose that the inverse market demand curve for cloth is p = 150 - 2Q, the private marginal cost (unregulated competitive market supply) is MCp=75 + Q, and the private marginal damage from pollution is MCd = 2Q. a) What is the unregulated competitive equilibrium quantity and price? b) What is the social marginal cost of production and social equilibrium quantity and price? c) What specific tax t (per unit) would result in the social optimum?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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![3. Suppose that the inverse market demand curve for cloth is p = 150 - 20, the private
marginal cost (unregulated competitive market supply) is MCp = 75 + Q, and the
private marginal damage from pollution is MCd = 20.
a) What is the unregulated competitive equilibrium quantity and price?
b) What is the social marginal cost of production and social equilibrium quantity
and price?
c) What specific tax t (per unit) would result in the social optimum?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3aa2c148-2c11-4bb9-89e6-6c87a17dfff3%2F8ce05080-2a5a-451b-89e3-1dcf155d5e02%2F7aczzn8_processed.png&w=3840&q=75)
Transcribed Image Text:3. Suppose that the inverse market demand curve for cloth is p = 150 - 20, the private
marginal cost (unregulated competitive market supply) is MCp = 75 + Q, and the
private marginal damage from pollution is MCd = 20.
a) What is the unregulated competitive equilibrium quantity and price?
b) What is the social marginal cost of production and social equilibrium quantity
and price?
c) What specific tax t (per unit) would result in the social optimum?
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