  We consider a low $T_c$ metallic superconductor weakly coupled to the soft
fluctuations associated with proximity to a nematic quantum critical point
(NQCP). We show that: 1) a BCS-Eliashberg treatment remains valid outside of a
parametrically narrow interval about the NQCP; 2) the symmetry of the
superconducting state (d-wave, s-wave, p-wave) is typically determined by the
non-critical interactions, but $T_c$ is enhanced by the nematic fluctuations in
all channels; 3) in 2D, this enhancement grows upon approach to criticality up
to the point at which the weak coupling approach breaks-down, but in 3D the
enhancement is much weaker.
