SSE = Syy-₁Sxy = 9.865562 0.0928(46.755) Recall SST 9.865562. It follows that r2, rounded to three decimal places is: SSE r21- SST =1- 9.865562 The proportion of the observed variation in efficiency ratio which can be attributed to the simple linear regression relationship between the two variables, rounded to three decimal places, is

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.1: Equations
Problem 74E
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Now use Syy = 9.865562, ₁ = 0.0928, and Sxy = 46.755 to calculate SSE, rounded to four decimal places.
SSE = Syy - B1Sxy
= 9.865562 0.0928(46.755)
Recall SST = 9.865562. It follows that r², rounded to three decimal places is:
SSE
r² = 1 -
SST
1
9.865562
The proportion of the observed variation in efficiency ratio which can be attributed to the simple linear regression relationship between the two variables, rounded to three decimal places, is
Transcribed Image Text:Now use Syy = 9.865562, ₁ = 0.0928, and Sxy = 46.755 to calculate SSE, rounded to four decimal places. SSE = Syy - B1Sxy = 9.865562 0.0928(46.755) Recall SST = 9.865562. It follows that r², rounded to three decimal places is: SSE r² = 1 - SST 1 9.865562 The proportion of the observed variation in efficiency ratio which can be attributed to the simple linear regression relationship between the two variables, rounded to three decimal places, is
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