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

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

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

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

$$x^{\prime }+5x=10t+2$$

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

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

$$x^{\prime }-x\cot \left(t\right)=4\sin \left(t\right)$$

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

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

$$5y^{\prime }-xy=0$$

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

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

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

$$y^{\prime }-2y=4t(\mathrm{Heaviside}\left(t\right)-\mathrm{Heaviside}(t-2))$$

$$10Q^{\prime }+100Q=\mathrm{Heaviside}(-1+t)-\mathrm{Heaviside}(t-2)$$

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

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

$$(1+u)v+(1-v)u{v}^{\prime }=0$$

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

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

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

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

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

$$1+s^2-\sqrt{t}{s}^{\prime }=0$$

$$r^{\prime }+r\tan \left(t\right)=0$$

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

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

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

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

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

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

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

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

$$8y+10x+(5y+7x)y^{\prime }=0$$

$$2\sqrt{st}-s+t{s}^{\prime }=0$$

$$t-s+t{s}^{\prime }=0$$

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

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

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

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

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

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

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

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

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

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

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

$$s^{\prime }\cos \left(t\right)+s\sin \left(t\right)=1$$

$$s^{\prime }+s\cos \left(t\right)=\frac{\sin \left(2t\right)}{2}$$

$$y^{\prime }-\frac{ny}{x}={\mathrm{e}}^x{x}^n$$

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

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

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

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

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

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

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

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

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

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

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

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

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

$$6x{y}^2+4x^3+3(2x^{2}y+y^2)y^{\prime }=0$$

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

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

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

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

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

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

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

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

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

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

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

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

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

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