(Requires Appendix material)In deriving the OLS estimator,you minimize the sum of squared residuals with respect to the two parameters 0 and
1.The resulting two equations imply two restrictions that OLS places on the data,namely that
and
.Show that you get the same formula for the regression slope and the intercept if you impose these two conditions on the sample regression function.
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Q41: (Requires Calculus)Consider the following model:
Yi = β1Xi
Q43: Consider the sample regression function
Yi =
Q43: The OLS slope estimator is not defined
Q44: (Requires Appendix material)Consider the sample regression function
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Q48: A peer of yours, who is a
Q48: In order to calculate the regression R2
Q49: Indicate in a scatterplot what the data
Q50: Prove that the regression R2 is identical
Q51: (Requires Appendix material)Show that the two alternative
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