lim(n->oo) [1/(1.2)+1/(2.3)+1/(3.4)+...+...

`lim_(n->oo) [1/(1.2)+1/(2.3)+1/(3.4)+...+1/(n(n+1))]=`

lim(n->oo) [1/(1.2)+1/(2.3)+1/(3.4)+...+1/(n(n+1))]=
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For all ngeq1, prove that 1/(1. 2)+1/(2. 3)+1/(3. 4)+.....+1/(n(n+1))=...
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lim (n rarr oo) (1.2 + 2.3 + 3.4 + .... + n (n + 1)) / (n ^ (3))
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(1)/(1.2)+(1)/(2.3)+(1)/(3.4)+.......+(1)/(n(n+1))=(n)/(n+1),n in N is...
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lim (n rarr oo) [(1) / (1.2) + (1) / (2.3) + (1) / (3.4) + ... + (1) /...
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1.2+2.3+3.4+.........+n(n+1)=(1)/(3)n(n+1)(n+3)
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n ge1 के सभी मानो के लिए (1)/(1.2)+(1)/(2.3)+(1)/(3.4)+...+(1)/(n(n+...
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1.2+2.3+3.4+…………..+n(n+1)=n/3(n+1)(n+2) forall n in N.
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1/1.2+1/2.3+1/3.4+…………….+1/(n(n+1))=n/(n+1) forall n in N.
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