8.136   ODE No. 1726

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

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

Mathematica: cpu = 0.753596 (sec), leaf count = 75 $$\text{Solve}[\{x=\int \frac{\exp (-{\int }_1^{\text{K}\mathrm{\$}\text{6747475}}\frac{K[3]-1}{h(K[3])}dK[3]-c_1)}{h(\text{K}\mathrm{\$}\text{6747475})}d\text{K}\mathrm{\$}\text{6747475}+c_2,y(x)=x-\exp (-{\int }_1^{\text{K}\mathrm{\$}\text{6747475}}\frac{K[3]-1}{h(K[3])}dK[3]-c_1)\},\{y(x),\text{K}\mathrm{\$}\text{6747475}\}]$$

Maple: cpu = 0.078 (sec), leaf count = 39 $$\{y\left(x\right)=x+\mathit{R}\mathit{o}\mathit{o}\mathit{t}\mathit{O}\mathit{f}(-x+{\int }^{\mathit{\_}\mathit{Z}}{(-1+\mathit{R}\mathit{o}\mathit{o}\mathit{t}\mathit{O}\mathit{f}({\int }^{\mathit{\_}\mathit{Z}}\frac{\mathit{\_}\mathit{a}-1}{h\left(\mathit{\_}\mathit{a}\right)}d\mathit{\_}\mathit{a}+\ln (-\mathit{\_}\mathit{g})+\mathit{\_}\mathit{C}\mathit{1}))}^{-1}d\mathit{\_}\mathit{g}+\mathit{\_}\mathit{C}\mathit{2})\}$$