  In the present paper, we discuss the non-trivial warped product pseudo slant
submanifolds of type $M_{\bot }\times _{f}M_{\theta }$ and $M_{\theta}\times
_{f}M_{\bot }$ of nearly Kenmotsu $f$-manifold $\overline{M}$. Firstly, we get
some basic properties of these type warped product submanifolds. Then, we
establish the general sharp inequalities for squared norm of second fundamental
form for mixed totally geodesic warped product pseudo slant submanifolds of
both cases, in terms of the warping function and the slant angle. Also the
equality cases are verified. We show that some previous results are trivial
from our results.
