  In this paper, we report a more general class of nondegenerate soliton
solutions, associated with two distinct wave numbers in different modes, for a
certain class of physically important integrable two component nonlinear
Schr\"{o}dinger type equations through bilinearization procedure. In
particular, we consider coupled nonlinear Schr\"{o}dinger (CNLS) equations
(both focusing as well as mixed type nonlinearities), coherently coupled
nonlinear Schr\"{o}dinger (CCNLS) equations and long-wave-short-wave resonance
interaction (LSRI) system. We point out that the obtained general form of
soliton solutions exhibit novel profile structures than the previously known
degenerate soliton solutions corresponding to identical wave numbers in both
the modes. We show that such degenerate soliton solutions can be recovered from
the newly derived nondegenerate soliton solutions as limiting cases.
