  We give an example of the recent proposed mirror construction of Strominger,
Yau and Zaslow in ``Mirror Symmetry is T-duality,'' hep-th/9606040. The paper
first considers mirror symmetry for K3 surfaces in light of this construction.
We then consider the example of mirror symmetry for Calabi-Yau threefolds of
the type considered by Voisin and Borcea, of the form SxE/involution where S is
a K3 surface with involution, and E is an elliptic curve. We show how dualizing
a family of special Lagrangian real 3-tori does actually produce the mirrors in
these examples.
