  It is proved that derived Quot-schemes, as defined by Ciocan-Fontanine and
Kapranov, are represented by dg manifolds of finite type. This is the second
part if a work aimed to analyze shifted symplectic structures on moduli spaces
of coherent sheaves on Calabi--Yau manifolds. The first part related dg
manifolds to derived schemes as defined by To\"en and Vezzosi.
