2.848   ODE No. 848

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

$$y^{\prime }(x)=\mathrm{\_}\text{F1}(y(x)-\log (\sinh (x)))+\coth (x)$$ ✓ Mathematica : cpu = 0.126402 (sec), leaf count = 91

$$\text{Solve}[c_1={\int }_1^{y(x)}(\frac{1}{\mathrm{\_}\text{F1}(K[2]-\log (\sinh (x)))}-{\int }_1^x\frac{\coth (K[1]){\mathrm{\_}\text{F1}}^{\prime }(K[2]-\log (\sinh (K[1])))}{(\mathrm{\_}\text{F1}(K[2]-\log (\sinh (K[1])))){}^2}dK[1])dK[2]+{\int }_1^x(-\frac{\coth (K[1])}{\mathrm{\_}\text{F1}(y(x)-\log (\sinh (K[1])))}-1)dK[1],y(x)]$$

✓ Maple : cpu = 0.643 (sec), leaf count = 27

$$\{{\int }_{\mathit{\_}\mathit{b}}^{y\left(x\right)}{\left(\mathit{\_}\mathit{F}\mathit{1}(\mathit{\_}\mathit{a}-\ln (\sinh \left(x\right)))\right)}^{-1}\mathrm{d}\mathit{\_}\mathit{a}-x-\mathit{\_}\mathit{C}\mathit{1}=0\}$$