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1/(2^2-1)+1/(4^2-1)+1/(6^2-1)+...oo=1/2...

`1/(2^2-1)+1/(4^2-1)+1/(6^2-1)+...oo=1/2`

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If (1)/(1^(2))+(1)/(2^(2))+(1)/(3^(2))+...oo=(pi^(2))/(6) then value of 1-(1)/(2^(2))+(1)/(3^(2))-(1)/(4^(2))+...oo=

1/(2!)-1/(3!)+1/(4!) .....oo =

(1/(1!) +1/(2!) +1/(3!) + .....oo) (1/(2!) -1/(3!) +1/(4!)-1/(5!) .....oo)

Find the sum of the series 1/(3^2+1)+1/(4^2+2)+1/(5^2+3)+1/(6^2+4)+oo

Find the sum of the series 1/(3^2+1)+1/(4^2+2)+1/(5^2+3)+1/(6^2+4)+oo

Find the sum of the series 1/(3^2+1)+1/(4^2+2)+1/(5^2+3)+1/(6^2+4)+oo

(1/(2!)+1/(4!)+1/(6!)+ ....oo)/(1+1/(3!)+1/(5!)+....oo)