  We use a recently proposed measure of quantum correlations (work deficit), to
measure the strength of the nonlocality of an equal mixture of two bipartite,
orthogonal, but locally indistinguishable separable states. This gives
supporting evidence of nonzero value for a separable state, for this measure of
nonlocality. We also show that this measure of quantum correlations places a
different order on the set of states, than the good asymptotic measures of
entanglement. And that such a different order imposed on two states by the work
deficit and any entanglement measure, cannot be explained by mixedness alone.
