The regression equation is Y = -1.41 + .0235 XI + .00486 X2 Predictor Coef SE Coef T Constant -1.4053 .4848 X1 X2 .023467 .008666 .001077 S = .1298 R-Sq = R-Sq (adj) Analysis of Variance SS 1.76209 SOURCE DF MS Regression Residual Error Total 1.88000

MATLAB: An Introduction with Applications
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Chapter1: Starting With Matlab
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Analyzing College Grade Point Average. Recall that in exercise 49, the admissions officer for Clearwater College developed the following estimated regression equation relating final college GPA to the student's SAT mathematics score and high-school GPA.         

y = -1.41 + 0.235x1 + 0.00486x2

where

x1 = high-school grade point average

x2 = SAT mathematics score

y = final college grade point average

A portion of the associated computer output follows.

a. Complete the missing entries in this output.

b. Use the F test and a .05 level of significance to see whether a significant relationship is present

The regression equation is
Y = -1.41 + .0235 XI + .00486 X2
Predictor
Coef
SE Coef
T
Constant
-1.4053
.4848
x1
.023467
.008666
X2
.001077
s = .1298
R-Sq =
R-Sq (adj) =
Analysis of Variance
SOURCE
DF
MS
Regression
1.76209
Residual Error
Total
1.88000
Transcribed Image Text:The regression equation is Y = -1.41 + .0235 XI + .00486 X2 Predictor Coef SE Coef T Constant -1.4053 .4848 x1 .023467 .008666 X2 .001077 s = .1298 R-Sq = R-Sq (adj) = Analysis of Variance SOURCE DF MS Regression 1.76209 Residual Error Total 1.88000
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