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

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

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

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

$$y^{\prime }=\frac{-{\mathrm{e}}^x+3x^2}{-5+2y}$$

$$y^{\prime }=\frac{{\mathrm{e}}^{-x}-{\mathrm{e}}^x}{3+4y}$$

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

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

$$y^{\prime }=\frac{3x^2+1}{-6y+3y^2}$$

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

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

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

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

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

$$y^{\prime }=\frac{t(4-y)y}{3}$$

$$y^{\prime }=\frac{ty(4-y)}{t+1}$$

$$y^{\prime }=\frac{ay+b}{d+cy}$$

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

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

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

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

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

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

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

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

$$\ln \left(t\right)y+(t-3)y^{\prime }=2t$$

$$y+(t-4)t{y}^{\prime }=0$$

$$\tan \left(t\right)y+y^{\prime }=\sin \left(t\right)$$

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

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

$$y+\ln \left(t\right)y^{\prime }=\cot \left(t\right)$$

$$y^{\prime }=\frac{t^2+1}{3y-y^2}$$

$$y^{\prime }=\frac{\cot \left(t\right)y}{1+y}$$

$$y^{\prime }=-\frac{4t}{y}$$

$$y^{\prime }=2t{y}^2$$

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

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

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

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

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

$$y^{\prime }=t-1-y^2$$

$$y^{\prime }=ay+b{y}^2$$

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

$$y^{\prime }=-1+{\mathrm{e}}^y$$

$$y^{\prime }=-1+{\mathrm{e}}^{-y}$$

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

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

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

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

$$y^{\prime }=-b\sqrt{y}+ay$$

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

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

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

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

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

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

$$y^{\prime }=\frac{-ax-by}{bx+cy}$$

$$y^{\prime }=\frac{-ax+by}{bx-cy}$$

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

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

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

$$\frac{y}{x}+6x+(\ln \left(x\right)-2)y^{\prime }=0$$

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

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

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

$$-1+9x^2+y+(x-4y)y^{\prime }=0$$

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

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

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

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

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

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

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

$${\mathrm{e}}^x+({\mathrm{e}}^x\cot \left(y\right)+2\csc \left(y\right)y)y^{\prime }=0$$

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

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

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

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

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

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

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

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

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

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

$$2y+x{y}^{\prime }=\frac{\sin \left(x\right)}{x}$$

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

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

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

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

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

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

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

$$y^{\prime }=\frac{-{\mathrm{e}}^{2y}\cos \left(x\right)+\cos \left(y\right){\mathrm{e}}^{-x}}{2{\mathrm{e}}^{2y}\sin \left(x\right)-\sin \left(y\right){\mathrm{e}}^{-x}}$$

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

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

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

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

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

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

$$(t+1)y+t{y}^{\prime }={\mathrm{e}}^{2t}$$