  We present results for the mixing of quark flavor eigenstates to form
low-lying vector and tensor meson mass eigenstates in a generalized QCD-like
theory with $\ell$ massless or light, degenerate quarks and one quark of
substantial mass, $m_Q$. We show that as $m_Q/\Lambda$ gets large, where
$\Lambda$ is the confinement scale, the angle governing this mixing approaches
$\arctan(1/\sqrt{\ell})$. We give a generalization of the Gell-Mann Okubo mass
relation for this theory. A comparison of the $\ell=2$ results with data on
$\omega$-$\phi$ and $f_2(1275)$-$f_2'(1525)$ mixing is included.
