8.235   ODE No. 1825

$$\boxed{{\displaystyle h\left(\frac{\mathrm{d}}{\mathrm{d}x}y\left(x\right)\right)\frac{{\mathrm{d}}^2}{\mathrm{d}{x}^2}y\left(x\right)+j\left(y\left(x\right)\right)\frac{\mathrm{d}}{\mathrm{d}x}y\left(x\right)+f=0}}$$

1. Problem in Latex
2. Mathematica input
3. Maple input

Mathematica: cpu = 0.040505 (sec), leaf count = 27 $$\text{DSolve}[f(x)+y^{″}(x)h(y^{\prime }(x))+j(y(x))y^{\prime }(x)=0,y(x),x]$$

Maple: cpu = 0.702 (sec), leaf count = 50 $$\{y\left(x\right)=\mathit{O}\mathit{D}\mathit{E}\mathit{S}\mathit{o}\mathit{l}\mathit{S}\mathit{t}\mathit{r}\mathit{u}\mathit{c}(\mathit{\_}\mathit{f}\left(\mathit{\_}\mathit{b}\right),[\{{\int }^{\mathit{\_}\mathit{f}\left(\mathit{\_}\mathit{b}\right)}j\left(\mathit{\_}\mathit{a}\right)d\mathit{\_}\mathit{a}+{\int }^{\frac{\mathrm{d}}{\mathrm{d}\mathit{\_}\mathit{b}}\mathit{\_}\mathit{f}\left(\mathit{\_}\mathit{b}\right)}h\left(\mathit{\_}\mathit{a}\right)d\mathit{\_}\mathit{a}+\mathit{\_}\mathit{b}f+\mathit{\_}\mathit{C}\mathit{1}=0\},\{\mathit{\_}\mathit{b}=x,\mathit{\_}\mathit{f}\left(\mathit{\_}\mathit{b}\right)=y\left(x\right)\},\{x=\mathit{\_}\mathit{b},y\left(x\right)=\mathit{\_}\mathit{f}\left(\mathit{\_}\mathit{b}\right)\}])\}$$