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Question 1:
a) Explain what is a VAR giving an example both in the form of an equation and matrix. Discuss its benefits and limitations.
b) How can we estimate a VAR involving equations having a contemporaneous feedback term?
c) Distinguish between variance decomposition and impulse response functions.
Question 2:
(a) What are the two types of non-stationarity that exist and show how one of them can be made stationary?
(b) How do we test for a unit root?
(c) What does it mean when two variables are cointegrated?
(d) Using the Engle-Granger approach show how parameters can be estimated in cointegrated systems.
give detail example about them?
Currently the stock of Backstreet Toys (BT) is selling for $20 per share and the risk free rate is5%. a) Draw a payoff diagram for each of the following 3 portfolios: i. Buy
Plot the appropriate short run and revenue curves ( you may need more than one diagram, and tables) to determine at which price and output levels "Draw Ltd", would achieve:
Derive marginal benefit of reducing principal balances
examples
A bottling company has determined the number of machine breakdowns per month and their respective probabilities as given below: Number of Breakdowns Probability
Problem 1. Consider the demand function Q(p 1 , p 2 , y) = p 1 -2 p 2 y 3 , where Q is the demand for good 1, p 1 is the price of good 1, p 2 is the price of good 2 and y is t
visit to a village panchayat for agrilculture based project
verify Leibniz rule for differentiation under the integral sign for the following function 2x^2+3xy+3y^2
Suppose a small open economy is characterised by the following equations/information: Y =6K 0 L 1-α K 0 = 30,000 L 0 = 10,000
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