2. An econometrician graphs the observations on the dependent variable (Yt) against the observations for the independent variable (Xt) and finds the following: Is the person justified in thinking that if she regresses Yt on Xt she'll get a 'perfect fit' (i.e., R2=1)? Why or why not? What will the estimated slope coefficient be? How would your answers change if all the observations were lined up along the 45 degree line from the origin?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 91E
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2. An econometrician graphs the observations on the dependent variable (Yt) against the
observations for the independent variable (Xt) and finds the following:
Is the person justified in thinking that if she regresses Yt on Xt she'll get a 'perfect fit' (i.e.,
R2=1)? Why or why not? What will the estimated slope coefficient be? How would your answers
change if all the observations were lined up along the 45 degree line from the origin?
Transcribed Image Text:2. An econometrician graphs the observations on the dependent variable (Yt) against the observations for the independent variable (Xt) and finds the following: Is the person justified in thinking that if she regresses Yt on Xt she'll get a 'perfect fit' (i.e., R2=1)? Why or why not? What will the estimated slope coefficient be? How would your answers change if all the observations were lined up along the 45 degree line from the origin?
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