  We study the behaviour of a Symmetric Exclusion Process (SEP) in presence of
stochastic resetting where the configuration of the system is reset to a
step-like profile with a fixed rate $r.$ We show that the presence of resetting
affects both the stationary and dynamical properties of SEP strongly. We
compute the exact time-dependent density profile and show that the stationary
state is characterized by a non-trivial inhomogeneous profile in contrast to
the flat one for $r=0.$ We also show that for $r>0$ the average diffusive
current grows linearly with time $t,$ in stark contrast to the $\sqrt{t}$
growth for $r=0.$ In addition to the underlying diffusive current, we identify
the resetting current in the system which emerges due to the sudden relocation
of the particles to the step-like configuration and is strongly correlated to
the diffusive current. We show that the average resetting current is negative,
but its magnitude also grows linearly with time $t.$ We also compute the
probability distributions of the diffusive current, resetting current and the
total current (sum of the diffusive and the resetting currents) using the
renewal approach. We demonstrate that while the typical fluctuations of both
the diffusive and reset currents around the mean are typically Gaussian, the
distribution of the total current shows a strong non-Gaussian behaviour.
