Random-effects models are more appropriate than fixed-effects models when
A) the time invariant component of the error term is not correlated with one or more the independent variables.
B) dealing with panel data.
C) the error term is random.
D) the intercept is not constant.
Correct Answer:
Verified
Q9: Treating each data point in panel data
Q10: Fixed-effects models are preferable to pooled cross-section
Q11: Fixed-effects models and first-differenced models
A)assume that the
Q12: Random-effects models improve on pooled cross-section models
Q13: Pooled cross-section models are not the preferred
Q15: Fixed-effects models and first-differenced models
A)assume that the
Q16: Random-effects models are
A)almost never the appropriate model
Q17: Fixed-effects models and first-differenced models
A)assume that the
Q18: Random-effects models
A)assume that the time invariant component
Q19: The biggest difference between fixed-effects and random-effects
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