  We show that if a hyperbolic 3-manifold $M$ with a single torus boundary
admits two Dehn fillings at distance 5, each of which contains an essential
torus, then $M$ is a rational homology solid torus, which is not large in the
sense of Wu. Moreover, one of the surgered manifold contains an essential torus
which meets the core of the attached solid torus minimally in at most two
points. This completes the determination of best possible upper bounds for the
distance between two exceptional Dehn fillings yielding essential small
surfaces in all ten cases for large hyperbolic 3-manifolds.
