  We consider a k=0 Friedman-Robertson-Walker (FRW) model within loop quantum
cosmology (LQC) and explore the issue of its semiclassical limit. The model is
exactly solvable and allows us to construct analytical (Gaussian)
coherent-state solutions for each point on the space of classical states. We
propose physical criteria that select from these coherent states, those that
display semiclassical behavior, and study their properties in the deep Planck
regime. Furthermore, we consider generalized squeezed states and compare them
to the Gaussian states. The issue of semiclassicality preservation across the
bounce is studied and shown to be generic for all the states considered.
Finally, we comment on some implications these results have, depending on the
topology of the spatial slice. In particular we consider the issue of the
recovery, within our class of states, of a scaling symmetry present in the
classical description of the system when the spatial topology is non-compact.
