  In this study, we obtained the position-momentum uncertainties and some
uncertainty relations for the P\"oschl-Teller-type potential for any $\ell$.
The radial expectation values of $r^{-2}$, $r^{2}$ and $p^{2}$ are obtained
from which the Heisenberg Uncertainty principle holds for the potential model
under consideration. The Fisher information is then obtained and it is observed
that the Fisher-information-based uncertainty relation and the Cramer-Rao
inequality hold for this even power potential. Some numerical and graphical
results are displayed.
