  Suppose $G$ is a finite group acting on an Abelian variety $A$ such that the
coarse moduli $A/G$ is smooth. Using the recent classification result due to
Auffarth, Lucchini, and Quezada, we construct a motivic semiorthogonal
decomposition for $\mathcal{D}[A/G]$ provided $G = T\rtimes H$ with $T$ a
subgroup of translations and $H$ is a subgroup of group automorphisms.
