The following graph represents the demand and supply for blinkies (an imaginary product). The black point (plus symbol) indicates the pre-tax equilibrium. Suppose the government has just decided to impose a tax on this market; the grey points (star symbol) indicate the after-tax scenario. PRICE (Dollars per blinkie) 22.00 18.00- 14.00 Demand B D F 36, 18 36 Supply QUANTITY (Blinkies)

The following graph represents the demand and supply for blinkies (an imaginary product). The black point (plus symbol) indicates the pre-tax equilibrium. Suppose the government has just decided to impose a tax on this market; the grey points (star symbol) indicate the after-tax scenario. PRICE (Dollars per blinkie) 22.00 18.00- 14.00 Demand B D F 36, 18 36 Supply QUANTITY (Blinkies)

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Daily demand for gasoline at a Gas Station is described by Q = 980 - 300p, where Q are gallons of gasoline sold and p is the price in dollars. Gas Station's supply is Q = -2,980 + 3,000p. Suppose the state government places a tax of 18 cents on every gallon of gasoline sold. (a) What are the before-tax and after-tax equilibrium quantities of gasoline Q? (b) What are the changes in consumer's and producer's surplus due to tax? (c) What is the deadweight loss resulting from this tax?
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The following graph represents the demand and supply for pinckneys (an imaginary product). The black point (plus symbol) indicates the pre-tax equilibrium. Suppose the government has just decided to impose a tax on this market; the grey points (star symbol) indicate the after-tax scenario.
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The figure below represents the market for Gasoline, where initially the equilibrium price was $5.60. The picture shows the effect of a $1.50 tax on gasoline. Using the information from the figure, what is the price elasticity of supply(Using the Midpoint method) when moving from equilibrium to the new supply after the tax?(round your answer to 2 decimal places)