Let the solution curve $$y = y(x)$$ of the differential equation $$\frac{dy}{dx} - \frac{3x^5\tan^{-1}x^3}{1+x^{6\cdot 7}} y = 2x \exp\frac{x^3 - \tan^{-1}x^3}{(1+x)^7}$$ pass through the origin. Then $$y(1)$$ is equal to:

A

$$\exp\frac{4-\pi}{4\sqrt{2}}$$

B

$$\exp\frac{\pi-4}{4\sqrt{2}}$$

C

$$\exp\frac{1-\pi}{4\sqrt{2}}$$

D

$$\exp\frac{4+\pi}{4\sqrt{2}}$$