  We establish a relative monadicity theorem for relative monads with dense
roots in a virtual equipment, specialising to a relative monadicity theorem for
enriched relative monads. In particular, for a dense $\mathbb V$-functor $j
\colon A \to E$, a $\mathbb V$-functor $r \colon D \to E$ is $j$-monadic if and
only if $r$ admits a left $j$-relative adjoint and creates $j$-absolute
colimits. Furthermore, we examine the interaction between the pasting law for
relative adjunctions and relative monadicity. As a consequence, we derive
necessary and sufficient conditions for the ($j$-)monadicity of the composite
of a $\mathbb V$-functor with a ($j$-)monadic $\mathbb V$-functor.
