  We study nonlocal transport in a two-leg Kitaev ladder connected to two
normal metals. The coupling between the two legs of the ladder when the legs
are maintained at a (large) superconducting phase difference, results in the
creation of subgap Andreev states. These states in turn are responsible for the
enhancement of crossed Andreev reflection. We find that tuning the different
parameters of the system suitably leads to enhancement of crossed Andreev
reflection signalled by transconductance acquiring the most negative value
possible. Furthermore, subgap states cause oscillations of the transconductance
as a function of various system parameters such as chemical potential and
ladder length, which are seen to be a consequence of Fabry-P\'erot resonance.
