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Research Methodology - Dr. Krishan K. Pandey

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Analysis of Variance and Co-variance 273<br />

Rows<br />

Sum of<br />

squares<br />

Fig. 11.2 (b)<br />

Correction factor = T<br />

2 bg b 12gb 12g<br />

n<br />

= − −<br />

d i<br />

16<br />

bg<br />

= 9<br />

2 T<br />

SS for total variance = ∑ X ij − = 122 − 9 = 113<br />

n<br />

2<br />

di Tj<br />

bg T<br />

SS for variance between columns = ∑ −<br />

n n<br />

SS for variance between rows<br />

1<br />

2<br />

3<br />

4<br />

C<br />

A<br />

B<br />

D<br />

Squares of<br />

coded figures<br />

Columns<br />

1 2 3 4<br />

=∑ − + −<br />

Ti<br />

T 8 3<br />

n n 4 4<br />

0 −4<br />

= +<br />

4 4<br />

j<br />

2<br />

2<br />

+ −<br />

+ −<br />

R<br />

S| bg b g b 1g<br />

b 7g<br />

4 4<br />

T|<br />

2 2 2 2<br />

66<br />

= − 9 = 75 .<br />

4<br />

+ −<br />

+ −<br />

bg bgR S| bg b g b 10g<br />

b 7g<br />

i<br />

4 4<br />

T|<br />

2 2 2 2 2 2<br />

222<br />

= − 9 = 465 .<br />

4<br />

SS for variance between varieties would be worked out as under:<br />

25<br />

1<br />

1<br />

9<br />

36<br />

B<br />

D<br />

A<br />

C<br />

9<br />

1<br />

36<br />

0<br />

46<br />

A<br />

C<br />

D<br />

B<br />

0<br />

1<br />

9<br />

1<br />

11<br />

D<br />

B<br />

C<br />

A<br />

0<br />

4<br />

0<br />

25<br />

29<br />

Sum of<br />

squares<br />

34<br />

7<br />

46<br />

35<br />

T = 122<br />

U<br />

V|<br />

W| −<br />

9<br />

U<br />

V|<br />

W| −<br />

9

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