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1/(3k-1)(3k+2) = A/(3k-1)+B/(3k+2) 1=(3k+2)A+(3k-1)B put k=-2/3, -3B=1, B=-1/3 put k=1/3, 3A=1, A=1/3 1/(3k-1)(3k+2) = 1/3(3k-1)-1/3(3k+2) \[\sum_{1}^{n}1/3(3k-1)-1/3(3k+2)\] =1/3(2)-1/3(3n+2) take limit, then ans =1/6
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