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Problem:
a) Using a financial or economics theory, determine a simultaneous structural model and a recursive model, explaining each variable used in the models.
b) Using your above formulated simultaneous structural model, obtain the reduced form equations and deduce whether the equations are over/under or just-identified.
c) Based on your results from part (b), explain which methodology(ies) can be used to estimate the reduced form equations and why.
d) Explain in details which test can be used to test for the exogeneity of a variable. Answers must be supported by an example.
Following the general methodology used by econometricians as explained in the session for week 1 (eight steps), explain how you would proceed to determine if a good complies with t
Profit maximization is theoretically the most sound but practically unattainable objective of business firms. In the light of this statement critically appraise the Baumol’s sales
#question.Suppose that you have 150 observations on production (yt) and investment (it), and you have estimated the following ADL(3,2) model: (1 – 0.5L – 0.1L2 – 0.05L3)yt = 0.7 +
You are a property insurer and one of your potential clients, whose current wealth is $450,000, wants to insure her $250,000 house. The chances of the house burning down in any gi
why do we make use of regression analysis in our econometrics analysis
compare the price elasticity of demand on two parallel demand curves for a given price and for a given quantity
I am beginning my thesis and I need some advice. I am trying to estimate a probit model. The binary dependent variable is employment status and the independent variables include:
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
Problem 1: a. Explain the meaning of regression and its usefulness. b. Distinguish between GARCH (1, 1) and asymmetric GARCH. c. Clearly explain the two tests used for
Determine the four stationary points of the function Z= 2x 3 +y 3 -18x -12y +50 according to whether they define a maximum, minimum, or saddle point.
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