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∫01ln(1−x)x dx\large \displaystyle \int_0^1 \dfrac{\ln (1-x) }{x} \, dx∫01xln(1−x)dx If the integral above can be expressed as −ABπC -\dfrac AB \pi^C −BAπC, where A,BA,BA,B and CCC are positive integers with AAA, and BBB being coprime integers, find A+B+CA+B+CA+B+C.
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