  In this article, we are discussing a more vital concept of controllability,
termed total controllability. We have considered a nonlocal semilinear
functional evolution equations with non-instantaneous impulses and finite delay
in Hilbert spaces. A set of sufficient conditions of total controllability is
obtained for the evolution system under consideration, by imposing the theory
of C_0-semigroup and Banach fixed point theorem. We also established the total
controllability results for a functional integro-differential equation.
Finally, an example is given to demonstrate the feasibility of derived abstract
results.
