Consider the following computer output for a linear regression of height on weight: The regression equation is Height Predictor Constant Weight Coef 13.3480 -0.156000 Stdev t-ratio 83.81 0.000 0.000 0.1593 0.007385 -21.12 s = 0.03873 R-sq = 98.2% R-sq(adj) = 98.0% The equation of the regression line is: A. Height = 13.35 +.03873 (Weight) B. Height = 13.35 + .1593 (Weight) O C. Height = 13.35 - .156 (Weight) D. Height = .1593 + .007 (Weight) E. Height = - .156 + 13.35 (Weight)

MATLAB: An Introduction with Applications
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Consider the following computer output for a linear regression of height on
weight:
The regression equation is
Height
Predictor
Constant
Weight
Coef
Stdev
0.1593
0.007385
t-ratio
13.3480
-0.156000
0.000
0.000
83.81
-21.12
s = 0.03873 R-sq = 98.2% R-sq(adj) = 98.0%
The equation of the regression line is:
A. Height = 13.35 + .03873 (Weight)
B. Height = 13.35 + .1593 (Weight)
O C. Height = 13.35 - .156 (Weight)
D. Height = .1593 + .007 (Weight)
O E. Height = - .156 + 13.35 (Weight)
Transcribed Image Text:Consider the following computer output for a linear regression of height on weight: The regression equation is Height Predictor Constant Weight Coef Stdev 0.1593 0.007385 t-ratio 13.3480 -0.156000 0.000 0.000 83.81 -21.12 s = 0.03873 R-sq = 98.2% R-sq(adj) = 98.0% The equation of the regression line is: A. Height = 13.35 + .03873 (Weight) B. Height = 13.35 + .1593 (Weight) O C. Height = 13.35 - .156 (Weight) D. Height = .1593 + .007 (Weight) O E. Height = - .156 + 13.35 (Weight)
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