  In this article, we introduce the concept of weakly $I$-clean ring, for any
ideal $I$ of a ring $R$. We show that, for an ideal $I$ of a ring $R$, $R$ is
uniquely weakly $I$-clean if and only if $R/I$ is semi boolean and idempotents
can be lifted uniquely weakly modulo $I$ if and only if for each $a\in R$,
there exists a central idempotent $e\in R$ such that either $a-e\in I$ or
$a+e\in I$ and $I$ is idempotent free. As a corollary, we characterize weakly
$J$-clean ring. Also we study various properties of weakly $I$-clean ring.
