Two firms compete in a single market (duopoly) with demand given by Qp=60-P. The two firms have identical cost functions, C(q)=2q. If the two firms compete via Bertrand (price) competition, then each will charge a price of $ If the two firms compete via Cournot (quantity) competition, then each firm will produce in the market will be $ ✓. Each firm's profit will be $ Suppose rather than compete, the two firms collude. In this case, the price in the market will be $ a profit of $ ✓units and the equilibrium price ✓and each firm will earn

ENGR.ECONOMIC ANALYSIS
14th Edition
ISBN:9780190931919
Author:NEWNAN
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Chapter1: Making Economics Decisions
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Two firms compete in a single market (duopoly) with demand given by QD=60-P. The two firms have identical cost
functions, C(q)=2q.
If the two firms compete via Bertrand (price) competition, then each will charge a price of $
If the two firms compete via Cournot (quantity) competition, then each firm will produce
in the market will be $
✓. Each firm's profit will be $
Suppose rather than compete, the two firms collude. In this case, the price in the market will be $
a profit of $
✓ units and the equilibrium price
✓ and each firm will earn
Transcribed Image Text:Two firms compete in a single market (duopoly) with demand given by QD=60-P. The two firms have identical cost functions, C(q)=2q. If the two firms compete via Bertrand (price) competition, then each will charge a price of $ If the two firms compete via Cournot (quantity) competition, then each firm will produce in the market will be $ ✓. Each firm's profit will be $ Suppose rather than compete, the two firms collude. In this case, the price in the market will be $ a profit of $ ✓ units and the equilibrium price ✓ and each firm will earn
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