Exam 5: Multiple Regression Analysis: Ols Asymptotics

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Which of the following statements is true?

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The Cauchy-Schwartz inequality implies that the asymptotic variance of ​ The Cauchy-Schwartz inequality implies that the asymptotic variance of ​   is: is:

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A useful rule of thumb is that standard errors are expected to shrink at a rate that is the inverse of the:

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If If   <sub>j</sub>, an unbiased estimator of   <sub>j</sub>, is also a consistent estimator of   <sub>j</sub>, then when the sample size tends to infinity: j, an unbiased estimator of If   <sub>j</sub>, an unbiased estimator of   <sub>j</sub>, is also a consistent estimator of   <sub>j</sub>, then when the sample size tends to infinity: j, is also a consistent estimator of If   <sub>j</sub>, an unbiased estimator of   <sub>j</sub>, is also a consistent estimator of   <sub>j</sub>, then when the sample size tends to infinity: j, then when the sample size tends to infinity:

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If Cov(z,x) ≠ 0, then z and x are correlated.​

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The LM statistic requires estimation of the unrestricted model only.

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Even if the error terms in a regression equation, u1, u2, …, un, are not normally distributed, the estimated coefficients can be normally distributed.

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The n-R-squared statistic also refers to the:

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Which of the following statements is true under the Gauss-Markov assumptions?

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In the multiple regression model In the multiple regression model   , if x<sub>1</sub> is correlated with u but the other independent variables are uncorrelated with u, then all of the OLS estimators are generally consistent. , if x1 is correlated with u but the other independent variables are uncorrelated with u, then all of the OLS estimators are generally consistent.

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The LM statistic follows a:

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If the error term is correlated with any of the independent variables, the OLS estimators are:

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If If   <sub>j</sub> is an OLS estimator of a regression coefficient associated with one of the explanatory variables, such that j = 1, 2, …., n, asymptotic standard error of   <sub>j</sub> will refer to the: j is an OLS estimator of a regression coefficient associated with one of the explanatory variables, such that j = 1, 2, …., n, asymptotic standard error of If   <sub>j</sub> is an OLS estimator of a regression coefficient associated with one of the explanatory variables, such that j = 1, 2, …., n, asymptotic standard error of   <sub>j</sub> will refer to the: j will refer to the:

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The F statistic is also referred to as the score statistic.

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When the error term is not normally distributed, then When the error term is not normally distributed, then   ​ is sometimes called the: ​ is sometimes called the:

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If OLS estimators satisfy asymptotic normality, it implies that:

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If If   <sub>1</sub> = Cov(x<sub>1</sub>,x<sub>2</sub>) / Var(x<sub>1</sub>) where x<sub>1</sub> and x<sub>2</sub> are two independent variables in a regression equation, which of the following statements is true? 1 = Cov(x1,x2) / Var(x1) where x1 and x2 are two independent variables in a regression equation, which of the following statements is true?

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If the model If the model   ​ satisfies the first four Gauss-Markov assumptions, then v has: ​ satisfies the first four Gauss-Markov assumptions, then v has:

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A normally distributed random variable is symmetrically distributed about its mean, it can take on any positive or negative value (but with zero probability), and more than 95% of the area under the distribution is within two standard deviations.

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An auxiliary regression refers to a regression that is used:

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