$[M L T^{-2}] = [M] \times [L T^{-2}]$

$[M L T^{-1}] = [M] \times [L T^{-2}]$

$[M L^2 T^{-2}] = [M] \times [L T^{-1}]$

$[M L T^{-2}] = [M L] \times [T^{-2}]$