Totally real submanifolds of $(LCS{)}_n$-Manifolds

The present paper deals with the study of totally real submanifolds and $\mathit{\text{C}}$-totally real submanifolds of $(LCS{)}_n$-manifolds with respect to Levi-Civita connection as well as quarter symmetric metric connection. It is proved that scalar curvature of $\mathit{\text{C}}$-totally real submanifolds of $(LCS{)}_n$-manifold with respect to both the said connections are same.