Abstract
The Drinfeld twist is applied to deform the rank-one orthosymplectic Lie superalgebra . The twist element is the same as for the sl(2) Lie algebra due to the embedding of the sl(2) into the superalgebra . The R-matrix has the direct sum structure in the irreducible representations of . The dual quantum group is defined using the FRT-formalism. It includes the Jordanian quantum group as subalgebra and Grassmann generators as well.