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# General solution of differential equations: $e^y dx+(xe^y-2y)dy=0$

$(a)\;xe^y-y^2=c \\ (b)\;ye^x-x^2=c \\ (c)\;ye^y+x=c \\ (d)\;xe^y-1=cy^2$

$e^ydx+xe^ydy-2ydy=0$
=> $d(xe^y)-d(y^2)=0$
$xe^y=y^2+c$