$\large \dfrac{BOB}{DAD} = 0.HULKHULKHULK\dots$

In the above cryptogram $BOB$ is divided by $DAD$ to obtain a recurring decimal $0.HULKHULKHULK\dots$ which has repeating period of four digits $(HULK)$. Furthermore, $\gcd(BOB, DAD) = 1$.

Compute $B+O+D+A+H+U+L+K$.

**Details And Assumptions:**

$B,O,D,A,H,U,L,K$ represent distinct digits.

$BOB$ and $DAD$ are three digit numbers.