# Cryto-Division

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

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, $$\gcd(BOB, DAD) \neq 1$$.

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.

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