Two firms competing in a duopoly produce differentiated products and the inverse demand for each firm is estimated to be: Firm 1: p₁ = 6340-91 -0.592 Firm 2: p₂ = 4260-92 -0.591. Firm 1 has cost function of C (91) = 5q₁ while Firm 2 has a cost function of C C (9₂) Solve for the Nash-Cournot equilibrium. 9₁2813.33 units. (Enter your answer rounded to two decimal places.) 1416.67 units. (Enter your answer rounded to two decimal places.) 92 = 2092.
Two firms competing in a duopoly produce differentiated products and the inverse demand for each firm is estimated to be: Firm 1: p₁ = 6340-91 -0.592 Firm 2: p₂ = 4260-92 -0.591. Firm 1 has cost function of C (91) = 5q₁ while Firm 2 has a cost function of C C (9₂) Solve for the Nash-Cournot equilibrium. 9₁2813.33 units. (Enter your answer rounded to two decimal places.) 1416.67 units. (Enter your answer rounded to two decimal places.) 92 = 2092.
Chapter1: Making Economics Decisions
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Problem 1QTC
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![Two firms competing in a duopoly produce differentiated products and the inverse demand for each firm is estimated to be:
Firm 1: p₁ = 6340-9₁ -0.592
Firm 2: p₂ = 4260-92 -0.591.
Firm 1 has cost function of C (9₁) = 5q₁ while Firm 2 has a cost function of C (9₂) = 2092.
Solve for the Nash-Cournot equilibrium.
91 = 2813.33 units. (Enter your answer rounded to two decimal places.)
92 = 1416.67 units. (Enter your answer rounded to two decimal places.)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8eca2489-107c-4d95-94fa-fd63fce61336%2Fd9a710f7-3965-440a-8953-77c06fc323e8%2Fpyln5pp_processed.png&w=3840&q=75)
Transcribed Image Text:Two firms competing in a duopoly produce differentiated products and the inverse demand for each firm is estimated to be:
Firm 1: p₁ = 6340-9₁ -0.592
Firm 2: p₂ = 4260-92 -0.591.
Firm 1 has cost function of C (9₁) = 5q₁ while Firm 2 has a cost function of C (9₂) = 2092.
Solve for the Nash-Cournot equilibrium.
91 = 2813.33 units. (Enter your answer rounded to two decimal places.)
92 = 1416.67 units. (Enter your answer rounded to two decimal places.)
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