dx/y+1 =dy/X+1=dz/z
∫(x+1)dx=∫(y+1)dy\int(x+1)dx=\int(y+1)dy∫(x+1)dx=∫(y+1)dy
x2/2+x=y2/2+y+c1x^2/2+x=y^2/2+y+c_1x2/2+x=y2/2+y+c1
dx−dyy−x=dzz\frac{dx-dy}{y-x}=\frac{dz}{z}y−xdx−dy=zdz
−ln(x−y)=lnz+lnc2-ln(x-y)=lnz+lnc_2−ln(x−y)=lnz+lnc2
1x−y=c2z\frac{1}{x-y}=c_2zx−y1=c2z
F(x2/2+x−y2/2−y,1z(x−y))=0F(x^2/2+x-y^2/2-y,\frac{1}{z(x-y)})=0F(x2/2+x−y2/2−y,z(x−y)1)=0
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