9.- A competitive firm reaches the minimum of the long-run average cost for y₁= 20 when it operates with the short-run cost function C = y₁³-20y² + 100y: +8000, where y, is the production of the firm. Then the long-run price equilibrium will be 500. If the government imposes a specific tax on output of 40 euros, what are the taxes collected by the government in the short-run and in the long-run, if the market demand is given by x = 2500 - 3p, where x is the quantity demanded by consumers and p is the price? Will the government collect more or less taxes in the long-run than in the short-run? Why?
9.- A competitive firm reaches the minimum of the long-run average cost for y₁= 20 when it operates with the short-run cost function C = y₁³-20y² + 100y: +8000, where y, is the production of the firm. Then the long-run price equilibrium will be 500. If the government imposes a specific tax on output of 40 euros, what are the taxes collected by the government in the short-run and in the long-run, if the market demand is given by x = 2500 - 3p, where x is the quantity demanded by consumers and p is the price? Will the government collect more or less taxes in the long-run than in the short-run? Why?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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9.- A competitive firm reaches the minimum of the long-run average cost for y = 20 when it operates with the short-run cost function C = yi3-20yi2 + 100yi + 8000, where yi is the production of the firm. Then the long-run
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