  In this paper we study *-Conformal {\eta}-Ricci soliton on Sasakian
manifolds. Here, we discuss some curvature properties on Sasakian manifold
admitting *-Conformal {\eta}-Ricci soliton. We obtain some significant results
on *-Conformal {\eta}-Ricci soliton in Sasakian manifolds satisfying
R({\xi},X).S = 0, S({\xi},X).R = 0, {\overline}P({\xi},X).S = 0, where
{\overline}P is Pseudo-projective curvature tensor.The conditions for
*-Conformal {\eta}-Ricci soliton on {\Phi}-conharmonically flat and
{\Phi}-projectively flat Sasakian manifolds have been obtained in this article.
Lastly we give an example of 5-dimensional Sasakian manifolds satisfying
*-Conformal {\eta}-Ricci soliton.
