Question 1Β
- Consider the demand and supply curves π! = πΌ β π½π πβ = π + πΎπ where πΌ, π½, π, and πΎ are suitable positive constants.
- Find the equilibrium price P*, and the corresponding quantity Q*.
- Suppose a tax of $π per unit is imposed on the producer. Find the new equilibrium price. How does it change?
- Compute and compare the total revenues obtained by the producer before the tax is imposed (R*) and after (RΛ).
- Use diagrams to illustrate the difference between the two market equilibria.
Question 2
- Given π΄ = β 0 0 0 4 0 0 10 5 0 2, find π΄# , π΄$, πΌ + π΄ + π΄# and (πΌ β π΄)(πΌ + π΄ + π΄# ) where πΌ denotes the identity matrix of order
- Use the results in (a) to find (πΌ β π΄)%&.
Question 3
Let π be the n Γ n matrix where all the elements are 1. a. Show that (πΌβ + ππ)(πΌβ + ππ) = πΌβ + (π + π + πππ)π for all real numbers a and b. b. Use the result in (a) to find the inverse of π΄ = β 4 3 3 3 4 3 3 3 4 2. 4. Let the IS equation be where 1 β b is the marginal propensity to save, g is the investment sensitivity to interest rates, and A is an aggregate of exogenous variables.
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