We report variational calculations of energies of He-3(N) droplets (20 less
than or equal to N less than or equal to 40), using Aziz atom-atom interac
tions. The trial wave function has a simple structure, combining two- and t
hree-body correlation functions coming from a translationally invariant con
figuration-interaction description, superimposed to a Jastrow-type correlat
ed wave function with backflow. We find that the smallest bound drop has N
= 35 atoms, and that for each N the minimum energy states have the highest
spin values.