Irreducible dual of p-adic U(5)

We study the parabolically induced complex representations of the unitary group in 5 variables, $U(5),$ defined over a p-adic field. Let $F$ be a p-adic field. Let $E : F$ be a field extension of degree two. Let $Gal(E : F ) = \{ 1 , \sigma \}.$ We write $\sigma(x) = \overline{x} \; \forall x \in E.$ Let $E^* := E \setminus \{ 0 \}$ and let $E^1 := \{x \in E \mid x \overline{x} = 1 \}.$ $U(5)$ has three proper standard Levi subgroups, the minimal Levi subgroup $M_0 \cong E^* \times E^* \times E^1$ and the two maximal Levi subgroups $M_1 \cong GL(2, E) \times E^1$ and $M_2 \cong E^* \times U(3).$ We consider representations induced from $M_0$ and from non-cuspidal, not fully-induced representations of $M_1$ and $M_2.$ We determine the points and lines of reducibility and the irreducible subquotients of these representations.