  In this work, we complete the classification of generically multiply
transitive actions of groups on solvable groups in the finite Morley rank
setting. We prove that if $G$ is a connected group of finite Morley rank acting
definably, faithfully and generically $m$-transitively on a connected solvable
group $V$ of finite Morley rank where $\operatorname{rk}(V)\leqslant m$, then
$\operatorname{rk}(V)=m$, $V$ is a vector space of dimension $m$ over an
algebraically closed field $F$, $G\cong \operatorname{GL}_m(F)$, and the action
is equivalent to the natural action of $\operatorname{GL}_m(F)$ on $F^m$. This
generalises our previous work arXiv:2107.09997. As an application of our
result, we classify definably primitive groups of finite Morley rank and affine
type acting on a set $X$ with a generic transitivity degree of
$\operatorname{rk}(X)+1$.
