the solution set of x>0 and y<1 is
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(1+y2)dx+(1+x2)dy=0
⇒1+x2−dx=1+y2dy
⇒−tan−1x=tan−1y−c
c=tan−1x+tan−1y
⇒c=tan−1(1−xyx+y)
⇒tan c=(1−xyx+y)
But given particular solution (x,y)=(0,1)
⇒tan c=−1
⇒−1=1−xyx+y
xy−1=x+y
⇒x+y+1=xy
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