  The object of the present paper is to study some properties of
(LCS)$_n$-manifolds whose metric is Yamabe soliton. We establish some
characterization of (LCS)$_n$-manifolds when the soliton becomes steady. Next
we have studied some certain curvature conditions of (LCS)$_n$-manifolds
admitting Yamabe solitons. Lastly we construct a 3-dimensional
(LCS)$_n$-manifold satisfying the results.
