Suppose the market demand for a homogeneous product is given by Q = a-Bl where a and 3 are positive constants. The product is supplied by a dominar firm with a constant marginal cost c> 0 and n competitive fringe firms, eac of which has a cost function ci(qi) = q?/(2k₁) for i = 1, ..., n, where kį > 0 is parameter. Suppose the dominant firm moves first to maximize its profits b setting a price P, followed by competitive fringe firms setting their quantiti simultaneously to maximize their profits, respectively, taking the price as giver (a) Compute the equilibrium price and quantity level for each firm. (b) How does the presence of competitive fringe firms affect the equilibriu price, as compared to the monopoly price by the dominant firm?
Suppose the market demand for a homogeneous product is given by Q = a-Bl where a and 3 are positive constants. The product is supplied by a dominar firm with a constant marginal cost c> 0 and n competitive fringe firms, eac of which has a cost function ci(qi) = q?/(2k₁) for i = 1, ..., n, where kį > 0 is parameter. Suppose the dominant firm moves first to maximize its profits b setting a price P, followed by competitive fringe firms setting their quantiti simultaneously to maximize their profits, respectively, taking the price as giver (a) Compute the equilibrium price and quantity level for each firm. (b) How does the presence of competitive fringe firms affect the equilibriu price, as compared to the monopoly price by the dominant firm?
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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