  We construct pairs and continuous families of isospectral yet locally
non-isometric orbifolds via an equivariant version of Sunada's method. We also
observe that if a good orbifold $\mathcal{O}$ and a smooth manifold $M$ are
isospectral, then they cannot admit non-trivial finite Riemannian covers $M_1
\to \mathcal{O}$ and $M_2 \to M$ where $M_1$ and $M_2$ are isospectral
manifolds.
