Exam 5: Classical Linear Regression Model Assumptions and Diagnostic Tests
Exam 1: Introduction12 Questions
Exam 2: Mathematical and Statistical Foundations9 Questions
Exam 3: A Brief Overview of the Classical Linear Regression Model28 Questions
Exam 4: Further Development and Analysis of the Classical Linear Regression Model25 Questions
Exam 5: Classical Linear Regression Model Assumptions and Diagnostic Tests20 Questions
Exam 6: Univariate Time Series Modelling and Forecasting29 Questions
Exam 7: Multivariate Models30 Questions
Exam 8: Modelling Long-Run Relationships in Finance18 Questions
Exam 9: Modelling Volatility and Correlation22 Questions
Exam 10: Switching Models19 Questions
Exam 11: Panel Data and Limited Dependent Variable Models12 Questions
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Use the following to answer questions
Assuming you have two regression models and .
-What is the relevant encompassing model required to compare the two regression models?


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Consider the following regression estimated using 84 observations: yt = 1 + 2X2t + 3X3t + 4X4t + ut
Suppose that a researcher wishes to test the null hypothesis: 2 = 1 and 3 + 4 = 1. The TABULATED value of the F-distribution that we would compare the result of testing this hypothesis with at the 10% level would be approximately
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If our regression equation is y = X + u, where we have T observations and k regressors, what will be the dimension of using the standard matrix notation

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Which of these is a mathematical expression of the residual sum of squares?
(I)
(II)
(III) 



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Why is R2 a commonly used and perhaps better measure of how well a regression model fit the data than the residual sum of squares (RSS)?
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Trying many variables in a regression without basing the selection of candidate variables on a financial or economic theory is popularly referred to as
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Use the following to answer questions
Assuming you have two regression models and .
-How can the two models be validly compared to determine the model that better represents the data yt?


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What would the restricted regression be if you are interested in testing the null hypothesis and against the alternative hypothesis or for a regression ,?






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Which of these statements is a characteristic of the stepwise regression procedure?
(I) It chooses the jointly most 'important' explanatory variable from a set of candidate variables
(II) It can start with no variables in the regression and then it selects first the variable with the lowest p-value
(III) It can start with no variables in the regression and then it selects first the variable with the highest p-value
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Assuming that the restricted sum of squares of the restricted regression in question 3 is 436.1 and the unrestricted sum of squares is 397.2, what would the conclusion of the hypothesis test be? (The significance level is 5%)
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Question refers to the following regression estimated on 64 observations:
Yt = 1 + 2X2t + 3X3t + 4X4t + ut
-Which of the following null hypotheses could we test using an F-test?
(I) 2 = 0
(ii) 2 = 1 and 3 + 4 = 1
(iii) 3 4 = 1
(iv) 2 - 3 - 4 = 1
(Multiple Choice)
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Which one of the following is the most appropriate as a definition of R2 in the context that the term is usually used?
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Which of the following are often considered disadvantages of the use of adjusted R2 as a variable addition / variable deletion rule?
(I) Adjusted R2 always rises as more variables are added
(ii) Adjusted R2 often leads to large models with many marginally significant or marginally insignificant variables
(iii) Adjusted R2 cannot be compared for models with different explanatory variables
(iv) Adjusted R2 cannot be compared for models with different explained variables.
(Multiple Choice)
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For question , you are given the following data
The regression equation is
Yt = 1 + 2X2t + 3X3t + ut
-Which of the following is the correct value for ?


(Multiple Choice)
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Which one of the following statements must hold for EVERY CASE concerning the residual sums of squares for the restricted and unrestricted regressions?
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Consider the following two regressions
Which of the following statements are true?
(I) The RSS will be the same for the two models
(ii) The R2 will be the same for the two models
(iii) The adjusted R2 will be different for the two models
(iv) The regression F-test will be the same for the two models


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Suppose that the value of R2 for an estimated regression model is exactly one. Which of the following are true?
(I) All of the data points must lie exactly on the line
(ii) All of the residuals must be zero
(iii) All of the variability of y about is mean have has been explained by the model
(I) The fitted line will be horizontal with respect to all of the explanatory variables
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If you are interested in conducting a multiple hypotheses test to determine whether and are both unity for a regression , what would the restricted regression be?




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What is the relationship, if any, between t-distributed and F-distributed random variables?
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Which of these statements is not true about quantile regressions?
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