[Solved] In the simple linear regression model y=β_0+β_1 x+u, suppose that E(u) ≠q 0. Letting α_0=E(u), show that the model can always
Question: In the simple linear regression model \(y=\beta_{0}+\beta_{1} x+u\), suppose that \(\mathrm{E}(u) \neq 0\). Letting \(\alpha_{0}=E(u)\), show that the model can always be rewritten with the same slope, but a new intercept and error, where the new error has a zero expected value.
Deliverable: Word Document 
(See Steps) Confirm the partialling out interpretation of the
(Solution Library) Use the data set in WAGE2.RAW for this problem. As
![[Steps Shown] Using data from 1988 for](/images/solutions/MC-solution-library-31782.jpg "[Steps Shown] Using data from 1988 for houses sold in Andover, Massachusetts,")
[Steps Shown] Using data from 1988 for houses sold in Andover, Massachusetts,
Solution: Suppose that you are interested in estimating the ceteris
(See Solution) The data in WAGE2.RAW on working men was used to estimate
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