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[" (1) "^(n)n rarr(n)/(n)(3^(n))/(n(x-2)...

[" (1) "^(n)n rarr(n)/(n)(3^(n))/(n(x-2)^(n)+n3^(n+1)-3^(n))=(1)/(3)(n in N)" then ranged "],[" (1) "[2,5)quad (2)(1,5)quad " (1) "(-1,5)quad " (t) "e]

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lim_(lim(n rarr oo))(n*3^(n))/(n(x-2)^(n)+n*3^(n+1)-3^(n))=(1)/(3)

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If sum_(n=1)^(5)(1)/(n(n+1)(n+2)(n+3))=(k)/(3), then k is equal to :-

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