$$y^{\prime }=\frac{{\mathrm{e}}^{5t}}{y^4}$$

$$-\frac{1}{x^5}+\frac{1}{x^3}=(2y^4-6y^9)y^{\prime }$$

$$y^{\prime }=\frac{y{\mathrm{e}}^{-2t}}{\ln \left(y\right)}$$

$$y^{\prime }=\frac{(4-7x)(2y-3)}{(-1+x)(2x-5)}$$

$$y^{\prime }+3y=-10\sin \left(t\right)$$

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

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

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

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

$$r^{\prime }=\frac{r^2+t^2}{rt}$$

$$x^{\prime }=\frac{5tx}{x^2+t^2}$$

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

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

$$\tan \left(y\right)-t+(t\sec {\left(y\right)}^2+1)y^{\prime }=0$$

$$t\ln \left(y\right)+(\frac{t^2}{2y}+1)y^{\prime }=0$$

$$y^{\prime }+y=5$$

$$y^{\prime }+ty=t$$

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

$$t{r}^{\prime }+r=t\cos \left(t\right)$$

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

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

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

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

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

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

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

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

$$\frac{y}{t}+\ln \left(y\right)+(\frac{t}{y}+\ln \left(t\right))y^{\prime }=0$$

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

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

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

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

$$y^{\prime }=t{y}^3$$

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

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

$$y^{\prime }-4y=t^2$$

$$y^{\prime }+y=\cos \left(2t\right)$$

$$y^{\prime }-y={\mathrm{e}}^{4t}$$

$$y^{\prime }+4y={\mathrm{e}}^{-4t}$$

$$y^{\prime }+4y=t{\mathrm{e}}^{-4t}$$

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

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

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

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

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

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

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

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

$$y^{\prime }=1-\cot \left(y\right)$$

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

$$y^{\prime }=1$$

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

$$y\ln \left(y\right)+x{y}^{\prime }=1$$

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

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

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

$${\mathrm{e}}^x\sin {\left(y\right)}^3+(1+{\mathrm{e}}^{2x})\cos \left(y\right)y^{\prime }=0$$

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

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

$$y^{\prime }=ax+by+c$$

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

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

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

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

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

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