3*. Consider the following 2-firm Bertrand pricing model (firm 1 and 2) with differentiated products. Demand for firm i is qi(Pi, Pj) = 3-Pi + bi.Pj Firms have zero cost of production. The sensitivity of firm i's demand to firm j's price is measured by bį. (a) First suppose b₁ = 1 and b₂ = 1/2. Find the equilibrium prices p₁ and p2. (b) Now let b₂ = 3/2 but b₁ remains the same. How does this change the equilibrium prices b- h. - ho

Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)
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ISBN:9781305506381
Author:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Publisher:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Chapter13: best-practice Tactics: Game Theory
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Only part (b) please, thank you.

3*. Consider the following 2-firm Bertrand pricing model (firm 1 and 2) with differentiated
products. Demand for firm i is
qi (Pir Pj) = 3− Pi + bi.Pj
Firms have zero cost of production. The sensitivity of firm i's demand to firm j's price
is measured by bį.
(a) First suppose b₁ = 1 and b₂ = 1/2. Find the equilibrium prices p₁ and P2.
(b) Now let b₂ = 3/2 but b₁ remains the same. How does this change the equilibrium
prices. b = b₁ = b₂.
Transcribed Image Text:3*. Consider the following 2-firm Bertrand pricing model (firm 1 and 2) with differentiated products. Demand for firm i is qi (Pir Pj) = 3− Pi + bi.Pj Firms have zero cost of production. The sensitivity of firm i's demand to firm j's price is measured by bį. (a) First suppose b₁ = 1 and b₂ = 1/2. Find the equilibrium prices p₁ and P2. (b) Now let b₂ = 3/2 but b₁ remains the same. How does this change the equilibrium prices. b = b₁ = b₂.
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