Exam 13: Panel Data
Exam 1: An Introduction to Econometrics and Statistical Inference16 Questions
Exam 2: Collection and Management of Data16 Questions
Exam 3: Summary Statistics29 Questions
Exam 4: Simple Linear Regression44 Questions
Exam 5: Hypothesis Testing in Linear Regression Analysis34 Questions
Exam 6: Multiple Linear Regression Analysis44 Questions
Exam 7: Qualitative Variables and Non-Linearities in Multiple Linear Regression Analysis40 Questions
Exam 8: Model Selection in Multiple Linear Regression Analysis31 Questions
Exam 9: Heteroskedasticity39 Questions
Exam 10: Time Series Analysis38 Questions
Exam 11: Auto-Correlation50 Questions
Exam 12: Limited Dependent Variables40 Questions
Exam 13: Panel Data31 Questions
Exam 14: Instrumental Variables for Simultaneous Equations, Endogenous Independent Variables, and Measurement Error26 Questions
Exam 15: Quantile Regression, Count Data, Sample Selection Bias, and Quasi-Experimental Methods29 Questions
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Treating each data point in panel data as an individual observation and not accounting for the fact that individuals are observed over many time periods is referred to as estimating a ____ model.
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(Multiple Choice)
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Correct Answer:
C
Fixed-effects models and first-differenced models
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C
Panel data differs from time-series data in that panel data is observed
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First-differenced models are preferable to pooled cross-section models because they
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Suppose that in an effort to explain variation in wages,you collect a panel data set with 12,300 total observations over 3 different years with the independent variables as experience,education,married (dummy variable is 1 if married and 0 if not married)and male (dummy variable is 1 if male and 0 if female).
a)How do you estimate a random-effects model for these data? Explain in as much detail as possible.
b)What are the advantages of estimating a random-effects model?
c)What are the drawbacks of estimating a random-effects model for this scenario?
(Essay)
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What is a pooled cross-section model? For what type of data would you estimate such a model? Are there any potential empirical issues associated with this approach? Explain.
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If there is a pooled cross-section model with and intercept and five explanatory variables and there are 100 observations each year for three years
(Multiple Choice)
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One can first-difference panel data in a two-period model by subtracting
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Pooled cross-section models are not the preferred estimators for panel data models because they
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Suppose that in an effort to explain variation in wages,you collect a panel data set with 12,300 total observations over 3 different years and you estimate the following pooled cross-section model log= 10.374+ 0.023+ 0.104+ 0.036 (1.592) (0.002) (0.034) (0.004) n=12,300 =.3246
a)How many individuals are included in your sample in each of the three years? How do you know? Explain.
b)How do you interpret the estimated sample regression function? Explain.
c)What is a potential shortcoming associated with this model? Explain.
d)What would be the simplest way to address the issue raised in (b)? Why would this address the issue? Explain.
(Essay)
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What is panel data? How does it differ from cross-section data? Time-series data? Explain.
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Panel data differs from cross-section data in that panel data is observed
(Multiple Choice)
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The biggest difference between fixed-effects and random-effects models is that
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What is a first-differenced model? How is it preferable to a pooled cross-section model? Explain.
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Fixed-effects models are more appropriate than random-effects models when
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