Let the solution curve y=y(x) of the differential equation (d y)/(d x)-(3 x^5 tan^-1(x^3))/((1+x^6)^3 / 2) y=2 x exp {(x^3- tan^-1 x^3)/(√((1+x^6)))}…

Let the solution curve $\displaystyle y=y(x)$ of the differential equation $$\frac{\mathrm{d} y}{\mathrm{~d} x}-\frac{3 x^5 \tan ^{-1}\left(x^3\right)}{\left(1+x^6\right)^{3 / 2}} y=2 x \exp \left\{\frac{x^3-\tan ^{-1} x^3}{\sqrt{\left(1+x^6\right)}}\right\} \text { pass through the origin. Then } y(1) \text { is equal to : } $$