The demand and total cost functions for a monopolistically competitive market are: Q(P) = 300/N – P, where N = number of firms %3D TC(Q) = 50 + Q² There are currently three firms in this market and they are in a short run equilibrium. a) What are the profit maximising QM and PM for each firm? b) What is each firm's profit tM? c) In the long run, how many firms are in the market (round to the nearest integer)?

ECON MICRO
5th Edition
ISBN:9781337000536
Author:William A. McEachern
Publisher:William A. McEachern
Chapter10: Monopolistic Competition And Oligopoly
Section: Chapter Questions
Problem 1.1P
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M8

The demand and total cost functions for a
monopolistically competitive market are:
Q(P) = 300/N – P, where N = number of firms
%3D
TC(Q) = 50 + Q²
There are currently three firms in this market and
they are in a short run equilibrium.
a) What are the profit maximising QM and PM for
each firm?
b) What is each firm's profit tM?
c) In the long run, how many firms are in the
market (round to the nearest integer)?
Transcribed Image Text:The demand and total cost functions for a monopolistically competitive market are: Q(P) = 300/N – P, where N = number of firms %3D TC(Q) = 50 + Q² There are currently three firms in this market and they are in a short run equilibrium. a) What are the profit maximising QM and PM for each firm? b) What is each firm's profit tM? c) In the long run, how many firms are in the market (round to the nearest integer)?
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I think that there is something wrong with step 4. In the long run, monopolistically competitive firm's function should be P = ATC, not P = MC. Long run monopolistic firm cannot turn into perfectly competitive firm in that way.

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