Exam 15: Time-Varying Volatility and Arch Models
Exam 1: An Introduction to Econometrics14 Questions
Exam 2: Pp : Prob, Probability Primer, Probability Primer9 Questions
Exam 3: The Simple Linear Regression Model15 Questions
Exam 4: Interval Estimation and Hypothesis Testing18 Questions
Exam 5: Prediction, Goodness-Of-Fit and Modeling Issues20 Questions
Exam 6: The Multiple Regression Model20 Questions
Exam 8: Further Inference in the Multiple Regression Model21 Questions
Exam 7: Using Indicator Variables19 Questions
Exam 9: Heteroskedasticity18 Questions
Exam 10: Regression With Time Series Data: Stationary Variables24 Questions
Exam 11: Random Regressors and Moment Based Estimation19 Questions
Exam 12: Simultaneous Equations Models15 Questions
Exam 13: Regression With Time Series Data: Nonstationary Variables16 Questions
Exam 14: Vector Error Correction and Vector Autoregressive Models11 Questions
Exam 15: Time-Varying Volatility and Arch Models15 Questions
Exam 16: Panel Data Models23 Questions
Exam 17: Qualitative and Limited Dependent Variable Models21 Questions
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Which test is commonly performed to check for the presence of ARCH effects?
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Correct Answer:
C
In a GARCH(p,q)model,what does the q indicate?
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Correct Answer:
B
If you reject the null hypothesis when testing for ARCH effects,what should you conclude?
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In an ARCH(1)model E(yt|xt-1)has a _____________ distribution while E(yt)has a ____________ distribution.
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Suppose there is a series,Yt,modeled by the following three equations: yt = +et (1)
Et|It-1 N(0, ht)(2)
Ht = 0+ 1 e2t-1, 0 0 ≤ 1 1
Equation 2 indicates the error term is
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What is the primary advantage of a GARCH model rather than an ARCH model?
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A model with the following conditional variance function is what type of model? ht= 0 + 1 e2t-1 + 2 e2t-2 + + 3 e2t-3
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Suppose there is a series,Yt,modeled by the following three equations: yt = +et
Et|It-1 N(0ht)
Ht = 0 + 1 e2t-1, 0 0 ≤ 1 1
This model is classified as a(n)
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What type of model is most useful for modeling volatility of financial data?
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When compared to a normal distribution,what does it mean for a distribution to be leptokuric?
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