solved examples on comparison of two sets of observations statistics diploma
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Answer:
For group-1: ∑xi / 10 = 2 ⇒ ∑xi = 20
∑xi2 / 10 – (22) = 2
∑xi2 = 60
For group-2 : ∑yi / n = 3
∑yi = 3n
∑yi2 / n – 32 = 1
∑yi2 = 10n
Now, combined variance
2 = [∑(xi2 + yi2) / (10 + n)] – [∑ (xi + yi) / (10 + n)]2
(17 / 9) = [60 + 10n] / [10 + n] – [20 + 3n]2 / [10 + n]2
17 (n2 + 20n + 100) = 9 (n2 + 40n + 200)
8n2 – 20n – 100 = 0
2n2 – 5n – 25 = 0
n = 5
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