The annual demand for imported oranges is given by the following equation: ?? = 600,000 − 30,000? where ? is the price per kilogram and ?? is quantity of kilograms demanded per year. The supply of imported oranges is given by the equation: ?? = 20,000?   b. Suppose that a $1-per-gallon tax is levied on the price of oranges received by sellers. Use both graphic and algebraic techniques to show the impact of the tax on market equilibrium.

Microeconomics: Principles & Policy
14th Edition
ISBN:9781337794992
Author:William J. Baumol, Alan S. Blinder, John L. Solow
Publisher:William J. Baumol, Alan S. Blinder, John L. Solow
Chapter4: Supply And Demand: An Initial Look
Section: Chapter Questions
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The annual demand for imported oranges is given by the following equation:
?? = 600,000 − 30,000?
where ? is the price per kilogram and ?? is quantity of kilograms demanded per year.
The supply of imported oranges is given by the equation:
?? = 20,000?

 

b. Suppose that a $1-per-gallon tax is levied on the price of oranges received by sellers. Use both graphic and algebraic techniques to show the impact of the tax on market equilibrium

The annual demand for imported oranges is given by the following equation:
Qp = 600,000-30,000P
where P is the price per kilogram and Qp is quantity of kilograms demanded per yer
The supply of imported oranges is given by the equation:
Qs = 20,000P
a. Solve for the equilibrium annual quantity and price of imported oranges.
(10 marks)
b. Suppose that a $1-per-gallon tax is levied on the price of oranges received by sellers.
Use both graphic and algebraic techniques to show the impact of the tax on market
equilibrium.
(15 marks)
Transcribed Image Text:The annual demand for imported oranges is given by the following equation: Qp = 600,000-30,000P where P is the price per kilogram and Qp is quantity of kilograms demanded per yer The supply of imported oranges is given by the equation: Qs = 20,000P a. Solve for the equilibrium annual quantity and price of imported oranges. (10 marks) b. Suppose that a $1-per-gallon tax is levied on the price of oranges received by sellers. Use both graphic and algebraic techniques to show the impact of the tax on market equilibrium. (15 marks)
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