In the Salop model the price for a firm in a symmetric equilibrium is p (n) = c + where C is the marginal cost, T is the transportation cost for is the distance between two neighbouring firms such that n is the number of firms in the industry. The zero profit condition that determines the consumers and n number of firms in a free entry equilibrium is (p (n) – c) - e = 0 where e is the exogenous sunk cost for a firm to enter the industry. Suppose T = 100 and 2 = 4. The number of firms in the free entry equilibrium is (numeric). --- -

Economics: Private and Public Choice (MindTap Course List)
16th Edition
ISBN:9781305506725
Author:James D. Gwartney, Richard L. Stroup, Russell S. Sobel, David A. Macpherson
Publisher:James D. Gwartney, Richard L. Stroup, Russell S. Sobel, David A. Macpherson
Chapter24: Price-searcher Markets With High Entry Barriers
Section: Chapter Questions
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In the Salop model the price for a firm in a symmetric equilibrium is
p (n) = c +
where C is the marginal cost, T is the transportation cost for
n
consumers and
is the distance between two neighbouring firms such that n is the
number of firms in the industry. The zero profit condition that determines the
number of firms in a free entry equilibrium is (p (n) – c)- – e = 0 where e is
the exogenous sunk cost for a firm to enter the industry. Suppose T = 100 and
e = 4. The number of firms in the free entry equilibrium is
(numeric).
Transcribed Image Text:In the Salop model the price for a firm in a symmetric equilibrium is p (n) = c + where C is the marginal cost, T is the transportation cost for n consumers and is the distance between two neighbouring firms such that n is the number of firms in the industry. The zero profit condition that determines the number of firms in a free entry equilibrium is (p (n) – c)- – e = 0 where e is the exogenous sunk cost for a firm to enter the industry. Suppose T = 100 and e = 4. The number of firms in the free entry equilibrium is (numeric).
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