Hod up to ADR+Θ is measurable

Suppose M is a transitive class size model of $A{D}_{\mathbb{R}}+\text{“Θ is regular”}$. M is a minimal model of $A{D}_{\mathbb{R}}+\text{“Θ is measurable”}$ if (i) $\mathbb{R},Ord?M$ (ii) there is $\mu \in M$ such that $M?\text{“}\mathit{\mu }\text{ is a normal }\mathbb{R}\text{-complete measure on Θ”}$ and (iii) for any transitive class size $N?M$ such that $\mathbb{R}?N$, $N?\text{“there is no }\mathbb{R}\text{-complete measure on Θ”}$. Continuing Trang's work in [8], we compute HOD of a minimal model of $A{D}_{\mathbb{R}}+\text{“Θ is measurable”}$.