  In a recent Letter we determined analytically the right-handed quark mixing
matrix in the minimal Left-Right symmetric theory with generalized Parity. We
derived its explicit form as a series expansion in a small parameter that
measures the departure from hermiticity of quark mass matrices. Here we analyze
carefully the convergence of the series by including higher order terms and by
comparing with numerical results. We apply our findings to some
phenomenological applications such as the production and decays of the
right-handed gauge boson $W_R$, the neutrinoless double beta decay, the decays
of the heavy scalar doublet, the strong CP parameter and the theoretical limits
on the new mass scale from the $K$ and $B$-meson physics. In particular, we
demonstrate that the relevant coupling for the production of the $W_R$ gauge
boson at hadronic colliders and for the neutrinoless double beta decay equals
its left-handed counterpart, within a percent. We also demonstrate that the
stability of the theoretical lower limit on the $W_R$ mass from the $K$-meson
physics is due to a partial cancellation of the external phases of the
right-handed mixing matrix.
