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\int\limits_{}^{}x+1div(x-1)(x ^{2}+1)
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partial fractions? just thinking.. didn't actually try...
\[\int\limits\limits_{}^{}x+1/(x-1)(x ^{2}+1)\]
hi azalea is that integral?
yes
where is the limit approaches to?
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it's indefinite
it's not a definite integral.
limits_{}^{}x+1 ? i dont get this --> {} ?
\[\int\limits\limits_{}^{}x+1\div(x-1)(x ^{2}+1)\]
i solved it! expand the integral by expanding the (x^2+1) and cancel factors then expand the integral into two integral and solve them separately, which gives u ln(x-1)-1/2ln(x^2+1)
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ah ok
i have another one. i'lll close this and post a new one
ok thnx
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