  We investigate an analogue to the Wedderburn Principal Theorem (WPT) for a
finite-dimensional Jordan superalgebra $J$ with solvable radical $N$ such that
$N^2=0$ and $J/N\cong JP_n$, $n\geq 3$.
  We consider $N$ as an irreducible $JP_n$-bimodule and we prove that the WPT
holds for $J$.
