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

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

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

$$x\sin \left(\frac{y}{x}\right)-y\cos \left(\frac{y}{x}\right)+x\cos \left(\frac{y}{x}\right)y^{\prime }=0$$

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

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

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

$$1+2y-(4-x)y^{\prime }=0$$

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

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

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

$$3y-7x+7+(7y-3x+3)y^{\prime }=0$$

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

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

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

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

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

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

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

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

$$\cos \left(y\right)+(1+{\mathrm{e}}^{-x})\sin \left(y\right)y^{\prime }=0$$

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

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

$$x-2\sin \left(y\right)+3+(2x-4\sin \left(y\right)-3)\cos \left(y\right)y^{\prime }=0$$

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

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

$$x+\cos \left(x\right)y+y^{\prime }\sin \left(x\right)=0$$

$$2x+3y+4+(3x+4y+5)y^{\prime }=0$$

$$4y^3{x}^3+\frac{1}{x}+(3x^4{y}^2-\frac{1}{y})y^{\prime }=0$$

$$2u^2+2uv+(u^2+v^2)v^{\prime }=0$$

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

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

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

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

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

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

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

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

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

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

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

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

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

$$y-\ln \left(x\right)-x{y}^{\prime }=0$$

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

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

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

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

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

$$y+x^{3}y+2x^2+(x+4y^{4}x+8y^3)y^{\prime }=0$$

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

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

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

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

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

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

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

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

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

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

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

$$y^{\prime }-y=xy$$

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

$$i^{\prime }-6i=10\sin \left(2t\right)$$

$$y^{\prime }+y=y^2{\mathrm{e}}^x$$

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

$$(2s-{\mathrm{e}}^{2t})s^{\prime }=2s{\mathrm{e}}^{2t}-2\cos \left(2t\right)$$

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

$$r^{\prime }+2r\cos \left(\theta \right)+\sin \left(2\theta \right)=0$$

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

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

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

$$2x^{\prime }-\frac{x}{y}+x^3\cos \left(y\right)=0$$

$$x{y}^{\prime }=y(1-x\tan \left(x\right))+\cos \left(x\right)x^2$$

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

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

$$2x{y}^5-y+2x{y}^{\prime }=0$$

$$1+\sin \left(y\right)=(2y\cos \left(y\right)-x(\sec \left(y\right)+\tan \left(y\right)))y^{\prime }$$

$$x{y}^{\prime }=2y+x^3{\mathrm{e}}^x$$

$$L{i}^{\prime }+Ri=E\sin \left(2t\right)$$

$$x^2\cos \left(y\right)y^{\prime }=2x\sin \left(y\right)-1$$

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

$$x{y}^3-y^3-{\mathrm{e}}^x{x}^2+3y^2{y}^{\prime }x=0$$

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

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

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

$$y^{\prime }+xy=\frac{1}{x^3}$$

$$y^{\prime }+\frac{26y}{5}=\frac{97\sin \left(2t\right)}{5}$$

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

$$y^{\prime }-6y=0$$

$$y^{\prime }=\frac{x^2}{y}$$

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

$$y^{\prime }=y\sin \left(x\right)$$

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

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

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

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

$$y^{\prime }=3y^{\frac{2}{3}}$$

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

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