  We prove that if $\{(M_j, \tau_j)\}_{j\in J}$ are tracial von Neumann
algebras, $s_j \in M_j$ are selfadjoint semicircular elements and $t=(t_j)_j$
is a square summable $J$-tuple of real numbers with at least two non-zero
entries, then the von Neumann algebra $A(t)$ generated by the ``weighted radial
element'' $\sum_j t_j s_j\in M:=*_{j\in J} M_j$ is maximal amenable in $M$,
with $A(t)$, $A(t')$ unitary conjugate in $M$ iff $t, t'$ are proportional.
Letting $M_j$ be diffuse amenable, $\forall j$, this provides a large family of
maximal amenable MASAs in the free group factor $L\mathbb F_n$.
