  We study several classical like properties of q-deformed nonlinear coherent
states as well as nonclassical behaviours of q-deformed version of the
Schrodinger cat states in noncommutative space. Coherent states in q-deformed
space are found to be minimum uncertainty states together with the squeezed
photon distributions unlike the ordinary systems, where the photon
distributions are always Poissonian. Several advantages of utilising cat states
in noncommutative space over the standard quantum mechanical spaces have been
reported here. For instance, the q-deformed parameter has been utilised to
improve the squeezing of the quadrature beyond the ordinary case. Most
importantly, the parameter provides an extra degree of freedom by which we
achieve both quadrature squeezed and number squeezed cat states at the same
time in a single system, which is impossible to achieve from ordinary cat
states.
