  Projective modules are a link between geometry and algebra as established by
the theorem of Serre-Swan. In this paper, we define the super analog of
projective modules and explore this link in the case of some particular super
geometric objects. We consider the tangent bundle over the supersphere and show
that the module of vector field over a supersphere is a super projective module
over the ring of supersmooth functions. Also, we discuss a class of super
projective modules that can be constructed from a projection map on modules
defined over the ring of supersmooth functions over superspheres.
