∫ (x)= ∫ (sinxy) dx+ ∫ (cotxy) dx
"\\int sin(xy)dx+\\int cot(xy)dx=1\/y\\int sin(xy)d(xy)+1\/y\\int cot(xy)d(xy)=\\\\-cos(xy)\/y+ln(sin(xy))\/y+C=(ln(sin(xy))-cos(xy))\/y+C"
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