  A group $G$ is called subgroup conjugacy separable if for every pair of
non-conjugate finitely generated subgroups of $G$, there exists a finite
quotient of $G$ where the images of these subgroups are not conjugate. We prove
that limit groups are subgroup conjugacy separable. We also prove this property
for one relator groups of the form $R=\langle a_1,...,a_n\mid W^n\rangle$ with
$n>|W|$. The property is also proved for virtual retracts (equivalently for
quasiconvex subgroups) of hyperbolic virtually special groups.
