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Firstly, it is imperative that I investigate the stochastic properties of each series considered in the model prior to estimating the effects of oil price shocks on macroeconomic activity. This is done by analysing the order of integration from using a unit root test. Specifically, in this project the Augmented Dicky-Fuller (ADF) test will be used.Asteriou & Hall (2011) write the three different types of ADF equations as;
Where Yt = each variable (GDP, Inflation, Interest rates, Exchange rates, Unemployment and Oil prices.)
The difference between each equation is the appearance of and respectively. These are deterministic elements, noted as the constant and trend respectively.
For this test, the hypotheses are stated as;
The null hypothesis, infers that a unit root exists, whereas the alternative hypothesis, infers that there is no root. Once this test has been passed, an appropriate lag length will need to be determined for the VAR model. If any variable does not pass this test and contains a unit root, then it will be invalid and will not be analysed in the further stages.
Suppose arm's demand curve is given by P = 120? Find the (value of) price elasticity of demand (point elasticity) for the demand curve when the price is $100. Is demand elastic or
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From estimating the aforementioned unrestricted VAR, a table of coefficient and statistics will be produced. From this table, certain statistical information can be analysed, such
I. Consider the following static optimization problem. Suppose that a consumer has financial wealth W and owns the house H¯ . She has utility over housing H and nonhousing co
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Price/Feeder Quantity Demanded Quantity Supplied $300 500 1800 270 600 1700 240 700 1600 210 800 1500 180 1000 1400 150 1100 1300 120 1200 1200 90 1300 1100 60 1400 1000 30 1500 90
Assume that the demand for running shoes is highly inelastic and the supply curve for running shoes is highly elastic. Suppose that the tastes of the exercising public shift away f
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