B) Consider a Cournot duopoly with the following inverse demand function: P = 450 – 5Q1 - 5Q2. The firms' marginal costs are identical and are given by MCj(Q¡) = 5Qi. Based on this information, firm 1 and 2's marginal revenue functions are Multiple Choice MR1(Q1,Q2) = 450 – 5Q1 – 10Q2 and MR2(Q1,Q2) = 450 – 10Q1 – 5Q2. MR1(Q1,Q2) = 225 – 10Q1 and MR2(Q1,Q2) = 225 - 10Q2. MR1(Q1,Q2) = 450 – 10Q1 – 10Q2 and MR2(Q1,Q2) = 450 – 10Q1 – 10Q2. - %3D MR1(Q1,Q2) = 450 – 10Q1 – 5Q2 and MR2(Q1,Q2) = 450 – 5Q1 – 10Q2. %3D

Managerial Economics: Applications, Strategies and Tactics (MindTap Course List)
14th Edition
ISBN:9781305506381
Author:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Publisher:James R. McGuigan, R. Charles Moyer, Frederick H.deB. Harris
Chapter12: Price And Output Determination: Oligopoly
Section: Chapter Questions
Problem 1E
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B) Consider a Cournot duopoly with the
following inverse demand function: P = 450 –
5Q1 – 5Q2. The firms' marginal costs are
identical and are given by MCj(Q;) = 5Qi. Based
on this information, firm 1 and 2's marginal
revenue functions are
Multiple Choice
MR1(Q1,Q2) = 450 – 5Q1 – 10Q2 and
MR2(Q1,Q2) = 450 – 10Q1 – 5Q2.
%3D
-
%3D
MR1(Q1,Q2) = 225 – 10Q1 and MR2(Q1,Q2) =
225 – 10Q2.
MR1(Q1,Q2) = 450 – 10Q1 – 10Q2 and
MR2(Q1,Q2) = 450 – 10Q1 – 10Q2.
%3D
%3D
-
MR1(Q1,Q2) = 450 – 10Q1 – 5Q2 and
MR2(Q1,Q2) = 450 – 5Q1 – 1OQ2.
%3D
Transcribed Image Text:B) Consider a Cournot duopoly with the following inverse demand function: P = 450 – 5Q1 – 5Q2. The firms' marginal costs are identical and are given by MCj(Q;) = 5Qi. Based on this information, firm 1 and 2's marginal revenue functions are Multiple Choice MR1(Q1,Q2) = 450 – 5Q1 – 10Q2 and MR2(Q1,Q2) = 450 – 10Q1 – 5Q2. %3D - %3D MR1(Q1,Q2) = 225 – 10Q1 and MR2(Q1,Q2) = 225 – 10Q2. MR1(Q1,Q2) = 450 – 10Q1 – 10Q2 and MR2(Q1,Q2) = 450 – 10Q1 – 10Q2. %3D %3D - MR1(Q1,Q2) = 450 – 10Q1 – 5Q2 and MR2(Q1,Q2) = 450 – 5Q1 – 1OQ2. %3D
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