$$(1+x+9y)y^{\prime }+1+x+5y=0$$

$$(8+5x-12y)y^{\prime }=3+2x-5y$$

$$(140+7x-16y)y^{\prime }+25+8x+y=0$$

$$(3+9x+21y)y^{\prime }=45+7x-5y$$

$$(ax+by)y^{\prime }+x=0$$

$$(ax+by)y^{\prime }+y=0$$

$$(ax+by)y^{\prime }+bx+ay=0$$

$$(ax+by)y^{\prime }=bx+ay$$

$$xy{y}^{\prime }+1+y^2=0$$

$$xy{y}^{\prime }=x+y^2$$

$$xy{y}^{\prime }+x^2+y^2=0$$

$$xy{y}^{\prime }+x^4-y^2=0$$

$$xy{y}^{\prime }=a{x}^3\cos \left(x\right)+y^2$$

$$xy{y}^{\prime }=x^2-xy+y^2$$

$$xy{y}^{\prime }+2x^2-2xy-y^2=0$$

$$xy{y}^{\prime }=a+b{y}^2$$

$$xy{y}^{\prime }=a{x}^n+b{y}^2$$

$$xy{y}^{\prime }=(x^2+1)(1-y^2)$$

$$xy{y}^{\prime }+x^2\mathrm{arccot}\left(\frac{y}{x}\right)-y^2=0$$

$$xy{y}^{\prime }+x^2{\mathrm{e}}^{-\frac{2y}{x}}-y^2=0$$

$$(xy+1)y^{\prime }+y^2=0$$

$$x(y+1)y^{\prime }-(1-x)y=0$$

$$x(1-y)y^{\prime }+(1+x)y=0$$

$$x(1-y)y^{\prime }+(1-x)y=0$$

$$x(y+2)y^{\prime }+ax=0$$

$$(2+3x-xy)y^{\prime }+y=0$$

$$x(4+y)y^{\prime }=2x+2y+y^2$$

$$x(a+y)y^{\prime }+bx+cy=0$$

$$x(a+y)y^{\prime }=y(Bx+A)$$

$$x(x+y)y^{\prime }+y^2=0$$

$$x(x-y)y^{\prime }+y^2=0$$

$$x(x+y)y^{\prime }=x^2+y^2$$

$$x(x-y)y^{\prime }+2x^2+3xy-y^2=0$$

$$x(x+y)y^{\prime }-y(x+y)+x\sqrt{x^2-y^2}=0$$

$$(a+x(x+y))y^{\prime }=b(x+y)y$$

$$x(y+2x)y^{\prime }=x^2+xy-y^2$$

$$x(4x-y)y^{\prime }+4x^2-6xy-y^2=0$$

$$x(x^3+y)y^{\prime }=(x^3-y)y$$

$$x(2x^3+y)y^{\prime }=(2x^3-y)y$$

$$x(2x^3+y)y^{\prime }=6y^2$$

$$y(1-x)y^{\prime }+x(1-y)=0$$

$$(x+a)(x+b)y^{\prime }=xy$$

$$2xy{y}^{\prime }+1-2x^3-y^2=0$$

$$2xy{y}^{\prime }+a+y^2=0$$

$$2xy{y}^{\prime }=ax+y^2$$

$$2xy{y}^{\prime }+x^2+y^2=0$$

$$2xy{y}^{\prime }=x^2+y^2$$

$$2xy{y}^{\prime }=4x^2(2x+1)+y^2$$

$$2xy{y}^{\prime }+x^2(a{x}^3+1)=6y^2$$

$$(3-x+2xy)y^{\prime }+3x^2-y+y^2=0$$

$$x(x-2y)y^{\prime }+y^2=0$$

$$x(2y+x)y^{\prime }+(2x-y)y=0$$

$$x(x-2y)y^{\prime }+(2x-y)y=0$$

$$x(1+x-2y)y^{\prime }+(1-2x+y)y=0$$

$$x(1-x-2y)y^{\prime }+(2x+y+1)y=0$$

$$2x(2x^2+y)y^{\prime }+(12x^2+y)y=0$$

$$2(1+x)y{y}^{\prime }+2x-3x^2+y^2=0$$

$$x(2x+3y)y^{\prime }=y^2$$

$$x(2x+3y)y^{\prime }+3{(x+y)}^2=0$$

$$(3+6xy+x^2)y^{\prime }+2x+2xy+3y^2=0$$

$$3x(2y+x)y^{\prime }+x^3+3y(y+2x)=0$$

$$axy{y}^{\prime }=x^2+y^2$$

$$axy{y}^{\prime }+x^2-y^2=0$$

$$x(a+by)y^{\prime }=cy$$

$$x(x-ay)y^{\prime }=y(-ax+y)$$

$$x(x^n+ay)y^{\prime }+(b+cy)y^2=0$$

$$(1-x^{2}y)y^{\prime }+1-x{y}^2=0$$

$$(1-x^{2}y)y^{\prime }-1+x{y}^2=0$$

$$x(1-xy)y^{\prime }+(xy+1)y=0$$

$$x(xy+2)y^{\prime }=3+2x^3-2y-x{y}^2$$

$$x(2-xy)y^{\prime }+2y-x{y}^2(xy+1)=0$$

$$x(3-xy)y^{\prime }=y(xy-1)$$

$$x^2(1-y)y^{\prime }+(1-x)y=0$$

$$x^2(1-y)y^{\prime }+(1+x)y^2=0$$

$$(x^2+1)y{y}^{\prime }+x(1-y^2)=0$$

$$(-x^2+1)y{y}^{\prime }+2x^2+x{y}^2=0$$

$$2x^{2}y{y}^{\prime }=x^2(2x+1)-y^2$$

$$x(1-2xy)y^{\prime }+y(2xy+1)=0$$

$$x(2xy+1)y^{\prime }+(2+3xy)y=0$$

$$x(2xy+1)y^{\prime }+(1+2xy-y^2{x}^2)y=0$$

$$x^2(x-2y)y^{\prime }=2x^3-4x{y}^2+y^3$$

$$2(1+x)xy{y}^{\prime }=1+y^2$$

$$3x^{2}y{y}^{\prime }+1+2x{y}^2=0$$

$$x^2(4x-3y)y^{\prime }=(6x^2-3xy+2y^2)y$$

$$(1-x^{3}y)y^{\prime }=y^2{x}^2$$

$$2y^{\prime }y{x}^3+a+3y^2{x}^2=0$$

$$x(3-2x^{2}y)y^{\prime }=4x-3y+3y^2{x}^2$$

$$x(3+2x^{2}y)y^{\prime }+(4+3x^{2}y)y=0$$

$$8y^{\prime }y{x}^3+3x^4-6y^2{x}^2-y^4=0$$

$$xy(b{x}^2+a)y^{\prime }=A+B{y}^2$$

$$3x^{4}y{y}^{\prime }=1-2x^3{y}^2$$

$$x^{7}y{y}^{\prime }=2x^2+2+5x^{3}y$$

$$y{y}^{\prime }\sqrt{x^2+1}+x\sqrt{1+y^2}=0$$

$$(y+1)y^{\prime }\sqrt{x^2+1}=y^3$$

$$(\mathrm{g}0\left(x\right)+y\mathrm{g}1\left(x\right))y^{\prime }=\mathrm{f}0\left(x\right)+\mathrm{f}1\left(x\right)y+\mathrm{f}2\left(x\right)y^2+\mathrm{f}3\left(x\right)y^3$$

$$y^2{y}^{\prime }+x(2-y)=0$$

$$y^2{y}^{\prime }=x(1+y^2)$$

$$(x+y^2)y^{\prime }+y=bx+a$$

$$(x-y^2)y^{\prime }=x^2-y$$

$$(x^2+y^2)y^{\prime }+xy=0$$