Answer:
Following are the responses to the given question:
Explanation:
Note that others will therefore increase his age by two percent from 2009 to 1992.
[tex]\Delta age_{i}=2 \ \ \ where \ \ i =1,2,....,n[/tex]
And if the trend is running:
[tex]\Delta saving_{i}=\beta _{0}+\beta _{1}\Delta age_{i}+...+u_{i}[/tex]
We're breaking MLR.3 as [tex]\Delta agei[/tex] it's the same for all -> No different from a permanent designer cannot immediately distinguish the influence of age from the aggregate time effect because age changes per person by the same amount.