Exam 10: Identification and Data Assessment

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If one was to include in a regression a binary dummy variable for all four regions of the country (East, West, South, North) - what identification challenge would be presented?

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If one suffers from the endogeneity problem for identification, it will result in your coefficient estimates being:

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What condition best describes the endogeneity problem?

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For a parameter that is identified, what is the role of having a larger sample size?

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Suppose that you have many observations of the employee level longevity and the wage earned by that employee that year. You run the regression Longevityi = β0 + β1 Wagei +Ui, and get an estimate of β1. Now, suppose that a member of the analytics team suggests that education is an omitted variable in your regression and is likely biasing your estimate of β1. Suppose you knew that, conditional on Wage, more educated employees tended to have shorter stints with the company (lower longevity) and that the error, ηi, in the equation Longevityi = β0 + β1Wagei + β2 Educationi + Ui, was uncorrelated with both Wage and Education. How would you sign the bias on your estimate of β1?

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When functional form choice is used to alleviate an interpolation/extrapolation identification challenge the justification represents what sort of element in our data reasoning framework?

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Which of the following is a step that can remedy an interpolation/extrapolation identification problem?

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A usual result from having a model that has imperfect multicollinearity is that:

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When making an interpolation it is possible to use which of the following functional forms?

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Of the remedies for an interpolation/extrapolation identification problem, which requires the most trust in the assumptions surrounding the data generation process?

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