The sum of squares and products for a single factor analysis of covariance follow: 一 Source of variation df 3 Sum of squares and products XY Y 1500 1000 650 Treatment Error 12 6000 1200 550 Total (a) Complete the ANCOVA table (b) Test the hypothesis H, :7, =0. Use a = 0.05 (c) Is there a linear relationship between X and Y? Use a = 0.05 15 7500 2200 1200

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The sum of squares and products for a single factor analysis of covariance follow:
Sum of squares and products
XY
Source of variation df
X
Y
Treatment
3
1500 1000 650
Error
Total
12
6000 1200 550
15
7500 2200 1200
(a) Complete the ANCOVA table
(b) Test the hypothesis H,:r, = 0. Use a
(c) Is there a linear relationship between X and Y? Use a = 0.05
= 0.05
Transcribed Image Text:The sum of squares and products for a single factor analysis of covariance follow: Sum of squares and products XY Source of variation df X Y Treatment 3 1500 1000 650 Error Total 12 6000 1200 550 15 7500 2200 1200 (a) Complete the ANCOVA table (b) Test the hypothesis H,:r, = 0. Use a (c) Is there a linear relationship between X and Y? Use a = 0.05 = 0.05
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