An analyst wants to test whether the three samples drawn from three non-normal populations differ by using Friedman test at the 5% level of significance. Select one: 01.44.15 O2.1.5833 3.72 Sample 1 Sample 2 Sample 3 4.29.7564 33 12 12 27 37 19 18 17 33 41 The sum of the ranks for the sample 1 to 3 are T₁ = 14.5, T₂ = 11, and T3 = 10.5, respectively. Where the number of treatments is k= 3 and the number of blocks is b = 6. The value of the Friedman test statistic is 30 28 45 30 19 27 27 28

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An analyst wants to test whether the three samples drawn from three non-normal populations differ by using Friedman test at
the 5% level of significance.
Select one:
O 1.44.15
O2.1.5833
3.72
Sample 1
Sample 2
Sample 3
O4. 29.7564
33
12
12
27
37
19
18
17
33
41
The sum of the ranks for the sample 1 to 3 are T₁ = 14.5, T₂ = 11, and T3 = 10.5, respectively. Where the number of treatments is
k= 3 and the number of blocks is b = 6.
The value of the Friedman test statistic is
30
28
45
30
19
27
27
28
Transcribed Image Text:An analyst wants to test whether the three samples drawn from three non-normal populations differ by using Friedman test at the 5% level of significance. Select one: O 1.44.15 O2.1.5833 3.72 Sample 1 Sample 2 Sample 3 O4. 29.7564 33 12 12 27 37 19 18 17 33 41 The sum of the ranks for the sample 1 to 3 are T₁ = 14.5, T₂ = 11, and T3 = 10.5, respectively. Where the number of treatments is k= 3 and the number of blocks is b = 6. The value of the Friedman test statistic is 30 28 45 30 19 27 27 28
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