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2 way ANOVA
SUB-PLANT ENGG
NAME- SAHIL THOOL
SIMPLE 7 STEPS
• STEP1- Take the total of the values of individual items (or their coded
values as the case may be) in all the samples and call it T.
• STEP 2-
Work out the correction factor as under:
T2/n
• Step3- Find out the square of all the item values
• Subtract the correction factor from this total to obtain the sum of
squares of deviations for total variance.
• Sum of squares of deviations for total variance or total SS
ΣXij
2-(T)2/n
.
• Step4-Take the total of different columns and then obtain the square of
each column total and divide such squared values of each column by the
number of items in the concerning column and take the total of the result
thus obtained. Finally, subtract the correction factor from this total to
obtain the sum of squares of deviations for variance between columns or
(SS between columns).
• Step5- Take the total of different rows and then obtain the square of each
row total and divide such squared values of each row by the number of
items in the corresponding row and take the total of the result thus
obtained. Finally, subtract the correction factor from this total to obtain the
sum of squares of deviations for variance between rows (or SS between
rows).
• Step6-Sum of squares of deviations for residual or error variance can be
worked out
Total SS – (SS between columns + SS between rows)
= SS for residual or error variance
.
• Step7-Degrees of freedom (d.f.) can be worked out as under:
d.f. for total variance = (c . r – 1)
d.f. for variance between columns = (c – 1)
d.f. for variance between rows = (r – 1)
d.f. for residual variance = (c – 1) (r – 1)
where c = number of columns
r = number of rows
• This is method for 2way ANOVA. IF u don’t get by reading this
explaination just turn on next slide and analyse the summarise table,
surely u wl understand it
Summarise table

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2 way anova

  • 1. 2 way ANOVA SUB-PLANT ENGG NAME- SAHIL THOOL
  • 2. SIMPLE 7 STEPS • STEP1- Take the total of the values of individual items (or their coded values as the case may be) in all the samples and call it T. • STEP 2- Work out the correction factor as under: T2/n • Step3- Find out the square of all the item values • Subtract the correction factor from this total to obtain the sum of squares of deviations for total variance. • Sum of squares of deviations for total variance or total SS ΣXij 2-(T)2/n
  • 3. . • Step4-Take the total of different columns and then obtain the square of each column total and divide such squared values of each column by the number of items in the concerning column and take the total of the result thus obtained. Finally, subtract the correction factor from this total to obtain the sum of squares of deviations for variance between columns or (SS between columns). • Step5- Take the total of different rows and then obtain the square of each row total and divide such squared values of each row by the number of items in the corresponding row and take the total of the result thus obtained. Finally, subtract the correction factor from this total to obtain the sum of squares of deviations for variance between rows (or SS between rows). • Step6-Sum of squares of deviations for residual or error variance can be worked out Total SS – (SS between columns + SS between rows) = SS for residual or error variance
  • 4. . • Step7-Degrees of freedom (d.f.) can be worked out as under: d.f. for total variance = (c . r – 1) d.f. for variance between columns = (c – 1) d.f. for variance between rows = (r – 1) d.f. for residual variance = (c – 1) (r – 1) where c = number of columns r = number of rows • This is method for 2way ANOVA. IF u don’t get by reading this explaination just turn on next slide and analyse the summarise table, surely u wl understand it