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Consider a Cournot duopoly with the following inverse demand function: P = 100 - 2Q1 - 2Q2. The firms' marginal cost are identical and given by MCi(Qi) = 2Qi. Based on this information firm 1 and 2's reaction functions are A. r1(Q2) = 24.5 - 0.5Q1 and r2(Q1) = 24.5 - 0.5Q2. B. r1(Q2) = 24.5 - 0.5Q2 and r1(Q2) = 24.5 - 0.5Q1. C. Q1 = 49 - 0.5Q2 and Q2 = 49 - 0.5Q1. D. Q1 = 49 - 0.25Q2 and Q2 = 49 - 0.25Q1.
Currently, the economy is in equilibrium at Q = 3200 (where Q = potential GDP) and P = 100. You can use monetary and fiscal policies to affect aggregate demand but you cannot affect aggregate supply in the short run.
the following production table provides estimates of the maximum amounts of output possible with different combinations
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Would you mind sharing with the class a simply numerical example showing how the CPI is calculated. What can you share with the class concerning the substitution bias associated with the CPI.
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