  In this research, we revisit the paper by Pal et al. [Int. J. Appl. Comput.
Math (2017) 3:1833-1845] and comment on the claim that global stability of the
interior equilibrium point depends on some key parameters. This is not true,
and we have provided detailed proof to this effect. The considered model is a
modified Lotka-Volterra model where square root functional response is
involved. The square root functional response is non-differentiable at the
origin and hence cannot be studied with standard local stability tools.
Furthermore, our numerical simulations indicate that we can classify the phase
portrait into two modes of behavior where some positive initial conditions
converge towards the predator axis in finite time.
