  Given a countable transitive model $M$ for ZFC+CH, we prove that one can
produce a maximal almost disjoint family in $M$ whose Vietoris Hyperspace of
its Isbell-Mr\'owka space is pseudocompact on every Cohen extension of $M$. We
also show that a classical example of $\omega_1$-sized maximal almost disjoint
family obtained by a forcing iteration of length $\omega_1$ in a model of non
CH is such that the Vietoris Hyperspace of its Isbell-Mr\'owka space is
pseudocompact.
