  Let a, b be non-zero complex numbers and l an odd natural number bigger that
2. We determine all Hopf algebra quotients of the quantized coordinate algebra
O_{a,b}(GL_{n}) when a^{-1}b is a primitive l-th root of unity and a, b satisfy
certain mild conditions, and we caracterize all finite-dimensional quotients
when a^{-1}b is not a root of unity. As a byproduct we give a new family of
non-semisimple and non-pointed Hopf algebras with non-pointed duals which are
quotients of O_{a, b}(GL_{n}).
