  The relation among instantaneous, mean and average velocities in
one-dimensional motion with constant acceleration is studied. It was shown that
the instant velocity evaluated in the time $t_{p}=\left(t_2+t_1\right)/2$ is
similar to the mean and average velocities evaluated between the times $t_1$
and $t_2$. The reason for relations illustrated before were shown in detail.
Also, the results obtained were used to propose a pedagogical strategy in order
to study the one-dimensional motion with constant acceleration as a natural
extension of one-dimensional motion with constant velocity.
