  We have investigated a periodically driven Creutz ladder in presence of two
different driving protocols, namely, a sinusoidal drive and a $\delta$-kick
imparted to the ladder at regular intervals of time. Specifically, we have
studied the topological properties corresponding to the trivial and the
non-trivial limits of the static (undriven) case via computing suitable
topological invariants. Corresponding to the case where the chiral symmetry is
intact, in addition to the zero energy modes, $\pi$ energy modes appear in both
these cases. Further, two different frequency regimes of the driving protocol
emerge, where Floquet-Magnus expansion is particularly employed to study the
high frequency regime for the sinusoidal drive. Apart from the physics being
identical in the high frequency and the static scenarios, the zero energy modes
show distinctive features at low and high frequencies. For the sinusoidal
drive, there exists a sharp frequency threshold beyond which the zero energy
mode only exists in the topological limit, while in the trivial limit, it
exists only upto the threshold frequency. In presence of the $\delta$-kick, the
Creutz ladder demonstrates higher values of the topological invariant, and as a
consequence the system possesses large number of edge modes.
