Exam 4: Multiple Regression Analysis: Inference

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Which of the following correctly defines F statistic if SSRr represents sum of squared residuals from the restricted model of hypothesis testing,SSRurrepresents sum of squared residuals of the unrestricted model,and q is the number of restrictions placed?

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B

Which of the following tools is used to test multiple linear restrictions?

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C

Which of the following correctly identifies a reason why some authors prefer to report the standard errors rather than the t statistic?

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A

Which of the following is a statistic that can be used to test hypotheses about a single population parameter?

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Which of the following statements is true of confidence intervals?

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A normal variable is standardized by:

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If R2ur = 0.6873,R2r = 0.5377,number of restrictions = 3,and n - k - 1 = 229,F statistic equals:

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The significance level of a test is:

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If the calculated value of the t statistic is greater than the critical value,the null hypothesis,H0 is rejected in favor of the alternative hypothesis,H1.

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Which of the following statements is true of hypothesis testing?

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The general t statistic can be written as:

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Consider the equation,Y = β1 + β2X2+ u.A null hypothesis,H0: β2= 0 states that:

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H1: βj ≠ 0,where βjis a regression coefficient associated with an explanatory variable,represents a one-sided alternative hypothesis.

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Whenever the dependent variable takes on just a few values it is close to a normal distribution.

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Which of the following statements is true?

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Which of the following statements is true?

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The normality assumption implies that:

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Standard errors must always be positive.

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If If   <sub>1</sub> and   <sub>2</sub>are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error (   <sub>1</sub> -   <sub>2</sub>)= standard error (   <sub>1</sub>)- standard error (   <sub>2</sub>). 1 and If   <sub>1</sub> and   <sub>2</sub>are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error (   <sub>1</sub> -   <sub>2</sub>)= standard error (   <sub>1</sub>)- standard error (   <sub>2</sub>). 2are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error ( If   <sub>1</sub> and   <sub>2</sub>are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error (   <sub>1</sub> -   <sub>2</sub>)= standard error (   <sub>1</sub>)- standard error (   <sub>2</sub>). 1 - If   <sub>1</sub> and   <sub>2</sub>are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error (   <sub>1</sub> -   <sub>2</sub>)= standard error (   <sub>1</sub>)- standard error (   <sub>2</sub>). 2)= standard error ( If   <sub>1</sub> and   <sub>2</sub>are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error (   <sub>1</sub> -   <sub>2</sub>)= standard error (   <sub>1</sub>)- standard error (   <sub>2</sub>). 1)- standard error ( If   <sub>1</sub> and   <sub>2</sub>are estimated values of regression coefficients associated with two explanatory variables in a regression equation,then the standard error (   <sub>1</sub> -   <sub>2</sub>)= standard error (   <sub>1</sub>)- standard error (   <sub>2</sub>). 2).

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Which of the following statements is true?

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