Let A n , n = 1, 2,., be independent events in the probability space (, A

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LetAn,n= 1, 2,€¦., be independent events in the probability space (Ω,A,P). Then show that

(i)

E P(An) = ∞ 00

If and only if P(lim sup n†’¥ An) = 1.

(ii)

Let An, n = 1, 2,...., be independent events in

If and only if P(lim sup n†’ˆž An) = 0.

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