  In this article, we study tensor product of Hilbert $C^*$-modules and Hilbert
spaces. We show that if $E$ is a Hilbert $A$-module and $F$ is a Hilbert
$B$-module, then tensor product of frames (orthonormal bases) for $E$ and $F$
produce frames (orthonormal bases) for Hilbert $A\otimes B$-module $E\otimes
F$, and we get more results.
  For Hilbert spaces $H$ and $K$, we study tensor product of frames of
subspaces for $H$ and $K$, tensor product of resolutions of the identities of
$H$ and $K$, and tensor product of frame representations for $H$ and $K$.
