3. A perfectly competitive individual firm operates in a constant cost industry and produces a level of output q. Suppose that TC=((1/2)*q?) + 5,000 and MC = q. a. What question does the supply curve answer? Derive the individual firm supply curve. b. Does the Law of Supply hold for the individual firm supply curve you derived in part (a)? Explain. c. Derive the ATC curve as a function of q. Sketch the ATC curve and the MC curve on the same graph. d. Suppose the market price is P = 125. In the short run, does the firm earn a positive profit or not? How do you know? e. Suppose the market price is currently P = 125. In the long run, will firms enter or exit the industry? How do f. Predict what will happen to the market price as a result of your answer to part (e). Use a you know? graph.
3. A perfectly competitive individual firm operates in a constant cost industry and produces a level of output q. Suppose that TC=((1/2)*q?) + 5,000 and MC = q. a. What question does the supply curve answer? Derive the individual firm supply curve. b. Does the Law of Supply hold for the individual firm supply curve you derived in part (a)? Explain. c. Derive the ATC curve as a function of q. Sketch the ATC curve and the MC curve on the same graph. d. Suppose the market price is P = 125. In the short run, does the firm earn a positive profit or not? How do you know? e. Suppose the market price is currently P = 125. In the long run, will firms enter or exit the industry? How do f. Predict what will happen to the market price as a result of your answer to part (e). Use a you know? graph.
Chapter12: The Partial Equilibrium Competitive Model
Section: Chapter Questions
Problem 12.4P
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