Let $\begin{align*}\frac{d}{dx} F(x) =(\frac{e^{\sin x}}{x}), \; x > 0 \end{align*}$ <br> If $\begin{align*} \int_1^4 \frac{3}{x} e^{\sin x^3} dx = F(k) - F(1) \end{align*}$, <br> then one of the possible values of $k$, is

Question

( A ) 15
( B ) 64
( C ) 16
( D ) 63