  In this paper we use the Etingof-Kazhdan quantization of Lie bi-superalgebras
to investigate some interesting questions related to Drinfeld-Jimbo type
superalgebra associated to a Lie superalgebra of classical type. It has been
shown that the D-J type superalgebra associated to a Lie superalgebra of type
A-G, with the distinguished Cartan matrix, is isomorphic to the E-K
quantization of the Lie superalgebra. The first main result in the present
paper is to extend this to arbitrary Cartan matrices. This paper also contains
two other main results: 1) a theorem stating that all highest weight modules of
a Lie superalgebra of type A-G can be deformed to modules over the
corresponding D-J type superalgebra and 2) a super version of the
Drinfeld-Kohno Theorem.
