  We consider a particle undergoing run and tumble dynamics, in which its
velocity stochastically reverses, in one dimension. We study the addition of a
Poissonian resetting process occurring with rate $r$. At a reset event the
particle's position is returned to the resetting site $X_r$ and the particle's
velocity is reversed with probability $\eta$. The case $\eta = 1/2$ corresponds
to position resetting and velocity randomization whereas $\eta =0$ corresponds
to position-only resetting. We show that, beginning from symmetric initial
conditions, the stationary state does not depend on $\eta$ i.e. it is
independent of the velocity resetting protocol. However, in the presence of an
absorbing boundary at the origin, the survival probability and mean time to
absorption do depend on the velocity resetting protocol. Using a renewal
equation approach, we show that the the mean time to absorption is always less
for velocity randomization than for position-only resetting.
