  The mode transition algebra $\mathfrak{A}$, and $d$-th mode transition
subalgebras $\mathfrak{A}_d\subset \mathfrak{A}$ are associative algebras
attached to vertex operator algebras. Here, under natural assumptions, we
establish Morita equivalences involving Zhu's associative algebra $\mathsf{A}$
and $\mathfrak{A}_d$. As an application, we obtain explicit expressions for
higher level Zhu algebras as products of matrices, generalizing the result for
the 1 dimensional Heisenberg vertex operator algebra from our previous work.
This theory applies for instance, to certain VOAs with commutative, and
connected Zhu algebra, and to rational vertex operator algebras. Examples are
given.
