  This article encloses the derivation of Darboux solutions for Kaup
Kupershmidt equations with their generalization in determinantal form. One of
the main focuses of this work is to construct the Backlund transformation for
the different solutions of that equation through its associated Riccati
equation and then that transformations further reduces to its algebraic
analogue with the help of One-fold Darboux solution. Finally, its exact
solutions upto three solitons are calculated with their graphical
representations which reveal dynamical profiles of these solutions.
