Give an example of two $2 \times 2$ matrices $A$ and $B$, neither of which is the zero matrix or the identity matrix, such that $AB = BA$.

$A =$ $\left[\Rule{0pt}{2.4em}{0pt}\right.$$\left]\Rule{0pt}{2.4em}{0pt}\right.$

$B =$ $\left[\Rule{0pt}{2.4em}{0pt}\right.$$\left]\Rule{0pt}{2.4em}{0pt}\right.$