  A recent novel derivation of the representation of Virasoro singular vectors
in terms of Jack polynomials is extended to the supersymmetric case. The
resulting expression of a generic super-Virasoro singular vector is given in
terms of a simple differential operator (whose form is characteristic of the
sector, Neveu-Schwarz or Ramond) acting on a Jack superpolynomial. The latter
is indexed by a superpartition depending upon the two integers r,s that specify
the reducible module under consideration. The corresponding singular vector (at
grade rs/2), when expanded as a linear combination of Jack superpolynomials,
results in an expression that (in addition to being proved) turns out to be
more compact than those that have been previously conjectured. As an aside, in
relation with the differential operator alluded to above, a remarkable property
of the Jack superpolynomials at alpha=-3 is pointed out.
