  For an element $a \in R$, let $\eta(a)=\{e\in R\mid e^2=e\mbox{ and }a-e\in
\mbox{nil}(R)\}$. The nil clean index of $R$, denoted by NinA$(R)$, is defined
as Nin$(R)=\sup \{\mid \eta(a)\mid: a\in R\}$. In this article we have
characterized formal triangular matrix ring $\begin{pmatrix}A & M0 &
B\end{pmatrix}$ with nil clean index $4$.
