  Motivated by the concept of clean ideals, we introduce the notion of weakly
clean ideals. We define an ideal $I$ of a ring $R$ to be weakly clean ideal if
for any $x\in I$, $x=u+e$ or $x=u-e$, where $u$ is a unit in $R$ and $e$ is an
idempotent in $R$. We discuss various properties of weakly clean ideals.
