Abstract: Suppose we're given a hyperbolic manifold M whose fundamental group is a finite index subgroup of a Bianchi Group.( i.e groups of the form PSL2(Od), where Od is the ring of integers in Q(Ã-d).) We will show that all boundary slopes are realized by immersed, totally geodesic surfaces. It has been known for a while that totally geodesic surfaces lift to embedded surfaces in a finite cover. Thus all slopes for M are virtually embedded boundary slopes.