Using Ladder Method, prove that for every positive integer n:
1 + 1 ÷ √(2 )+ 1 ÷ √(3 )+ 1 ÷ √(1) > 2 √(n + 1 - 1)
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not understand write proper question okk
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1 + 1 ÷ √(2 )+ 1 ÷ √(3 )+...+ 1 ÷ √(n) > 2 √(n + 1 - 1) can u please send me a solved answer.