  Schwick, in [6], states that let $\mathcal{F}$ be a family of meromorphic
functions on a domain $D$ and if for each $f\in\mathcal{F}$, $(f^n)^{(k)}\neq
1$, for $z\in D$, where $n, k$ are positive integers such that $n\geq k+3$,
then $\mathcal{F}$ is a normal family in $D$. In this paper, we investigate the
opposite view that if for each $f\in\mathcal{F}$, $(f^n)^{(k)}(z)-\psi(z)$ has
zeros in $D$, where $\psi(z)$ is a holomorphic function in $D$, then what can
be said about the normality of the family $\mathcal{F}$?
