Question: Two firms, 1 and 2, compete in a market for a homogeneous good by choosing the quantity they produce. Market demand is given by P = 10-10. The cost of firms is represented by the function C(qi) = 1qi + Ki. Where ki is the entry cost of the firm i. Now consider a modified version of Stackelberg's game where there is an intermediate stage where the following firm decides whether or no to enter the market. Therefore, the game remains in the following sequence: the leading firm and already established in the market decides the quantity, the following firm decides whether or not to enter the market and, if it does, it decides the quantity it produces. This opens up the possibility for the lead firm to try to block the entry of the following firm by increasing its quantity produced. (a) Suppose K2 = 10. What is the best strategy for the lead firm: to bar or accommodate the follower's entry? Justify your answer.

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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Question:
Two firms, 1 and 2, compete in a market for a homogeneous good by choosing the quantity they produce.
Market demand is given by
P = 10 – 1Q.
The cost of firms is represented by the function
C(q.) = 1q; + Kị.
Where Ki is the entry cost of the firm i.
Now consider a modified version of Stackelberg's game where there is an intermediate stage where the following firm decides whether or not
to enter the market. Therefore, the game remains in the following sequence: the leading firm and already established in the market decides
the quantity, the following firm decides whether or not to enter the market and, if it does, it decides the quantity it produces. This opens up
the possibility for the lead firm to try to block the entry of the following firm by increasing its quantity produced.
(a) Suppose K2 = 10. What is the best strategy for the lead firm: to bar or accommodate the follower's entry? Justify your answer.
Transcribed Image Text:Question: Two firms, 1 and 2, compete in a market for a homogeneous good by choosing the quantity they produce. Market demand is given by P = 10 – 1Q. The cost of firms is represented by the function C(q.) = 1q; + Kị. Where Ki is the entry cost of the firm i. Now consider a modified version of Stackelberg's game where there is an intermediate stage where the following firm decides whether or not to enter the market. Therefore, the game remains in the following sequence: the leading firm and already established in the market decides the quantity, the following firm decides whether or not to enter the market and, if it does, it decides the quantity it produces. This opens up the possibility for the lead firm to try to block the entry of the following firm by increasing its quantity produced. (a) Suppose K2 = 10. What is the best strategy for the lead firm: to bar or accommodate the follower's entry? Justify your answer.
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