A Hermite cubic curve starts at A(1,0,0) and ends at B(1,0.5,1). The tangent vectors at the curve endpoints A and B are k and j, respectively. A surface is obtained by translationally sweeping this Hermite curve in the direction u = i-j+k through d = 9 units. Is it possible to find a Bézier surface that is identical to this translationally swept surface? If yes, determine its control points. If no, explain why it is not possible.