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Consider an industry in which n firms produce a homogeneous product. Demand for the product is given by p = a − Q, where a is a positive constant and Q is the industry output. Each producer is identical, having a constant marginal cost c. Assume a > c. (a) If this industry is perfectly competitive, what is the equilibrium price and quantity? (b) Suppose n = 1 (so, it is a monopoly market). Find the equilibrium price and quantity. (c) Suppose these n producers are engaged in Cournot competition. Find the symmetric equilibrium. (An equilibrium is symmetric if all the firms are producing the same amount.) What happens to the equilibrium price as n approaches infinity? (d) Suppose one firm is a von Stackelberg leader and all the rest are followers and engaged in Cournot competition. Find the equilibrium price and quantity. What happens to the equilibrium price as n approaches infinity?
A production function establishes the relationship between: Which of the following inputs can be changed in the short run? Which of the following statements is true of the long run?
Suppose the market for gelato is perfectly competitive, and that gelato is a constant cost industry. The long-run cost function for producing gelato is TC(Q) = Q^3 ? 2Q^2 + 5Q. The demand for gelato is Q = 300 - 2p
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