  We extend duality between the quantum integrable Gaudin models with boundary
and the classical Calogero-Moser systems associated with root systems of
classical Lie algebras $B_N$, $C_N$, $D_N$ to the case of supersymmetric ${\rm
gl}(m|n)$ Gaudin models with $m+n=2$. Namely, we show that the spectra of
quantum Hamiltonians for all such magnets being identified with the classical
particles velocities provide the zero level of the classical action variables.
