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                     200 kg/ha        5.1        4.2       4.8       4.3        18.4       4.60
                     G R A N D     T O T A L                                    71.6


               STEP 1.        After  grouping  the  data  into  treatments  and  replications,
               compute  the  CF  and  TSS  the  same  as  the  CRD  with  unequal  number  of
               replications. THUS:



                       a.     CF  =  (GT)     =    (71.6)
                                                          2
                                          2
                                     rt 4(5)


                                       2
                              =  (71.6)   = (5126.56)      =  256.33
                                    20             20


                       b.  TSS   =   X    -  CF
                                       2
               =  (2.02 + (1.6)  + (1.5) ……………..+((4.3)    - 256.33
                                          2
                                2
                                                               2
                              =  283.36  - 256.33    =   27.03
               STEP 2.        Determine  the  df(degrees  of  freedom)  for  the  various  SVs
               (sources of variations)

               Tdf    =   rt  - 1



               =  4(5) - 1 = 20  - 1 =19



               tdf    =   t - 1

                       =   5 – 1 = 4

               Edf    =   Tdf –tdf  = 19 -4  = 15

               STEP 3.Compute the tSS and the ESS


               For  tSS,  since  the  number  of  replications  is  equal  for  all  treatments,  the
               divisor ( r ) to be used should be common to all the squares of treatment totals.
               Thus, the computation will be:


               tSS     =   (tT)  -   CF
                               2
                                r
               = (6.3)  + (13.2)  + (15.5)  + (18.2) +(18.4)  - 257.76
                       2
                                                                2
                                 2
                                            2
                                                       2
                                                               4
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