  We employ geometric discord and measurement induced nonlocality to quantify
non classical correlations of some well-known bipartite bound entangled states,
namely the two families of Horodecki's ($2\otimes 4$, $3\otimes 3$ and
$4\otimes 4$ dimensional) bound entangled states and that of Bennett etal's in
$3\otimes 3$ dimension. In most of the cases our results are analytic and both
the measures attain relatively small value. The amount of quantumness in the
$4\otimes 4$ bound entangled state of Benatti etal and the $2\otimes 8$ state
having the same matrix representation (in computational basis) is same.
Coincidently, the $2m\otimes 2m$ Werner and isotropic states also exhibit the
same property, when seen as $2\otimes 2m^2$ dimensional states.

Quantum Physics