Prime divisors of powers of ideals in some Laskerian rings (Q1176710)

\textit{M. Brodman} [Proc. Am. Math. Soc. 74, 16-18 (1979; Zbl 0372.13010)] has shown that for any proper ideal \(I\) of a Noetherian ring \(R\), there exists a positive integer \(m\) depending on \(I\) so that \(\text{Ass}(R/I^ n)=\text{Ass}(R/I^ m)\) for all \(n\geq m\). It is not known whether this holds for Laskerian rings. In this note it is shown that Broadman's result holds for a certain class of strongly Laskerian rings.