  In a setting of noncommutative space with minimal length we confirm the
general assertion that the more nonclassical an input state for a beam splitter
is, the more entangled its output state becomes. By analysing various
nonclassical properties we find that the odd Schr\"odinger cat states are more
nonclassical than the even Schr\"odinger cat states, hence producing more
entanglement, which in turn are more nonclassical than coherent states. Both
the nonclassicality and the entanglement can be enhanced by increasing the
noncommutativity of the underlying space. In addition we find as a by-product
some rare explicit minimum uncertainty quadrature and number squeezed states,
i.e. ideal squeezed states.
