  In this article we look at a scroll of $PG(6,q)$ that uses a projectivity to
rule a conic and a twisted cubic. We show this scroll is a ruled quintic
surface $\mathcal V^5_2$, and study its geometric properties. The motivation in
studying this scroll lies in its relationship with an $\mathbb F_q$-subplane of
$PG(2,q^3)$ via the Bruck-Bose representation.
