  Given a maximal $\mathbb{Q}$-torus in $SL(N,\mathbb{Q})$, its orbit from
identity coset in $SL(N,\mathbb{R})/SL(N,\mathbb{Z})$ naturally carries a
possibly infinite Haar measure. We classify all possible limit measures of it
when translated by a sequence of elements from $SL(N,\mathbb{R})$. This is a
natural extension of Shapira and Zheng's work where only $\mathbb{Q}$-split
tori are considered.
