  In this article, we give a representation of $\ast$-paranormal absolutely
norm attaining operator. Explicitly saying, every $\ast$-paranormal absolutely
norm attaining ($\mathcal{AN}$ in short) $T$ can be decomposed as $U\oplus D$,
where $U$ is a direct sum of scalar multiple of unitary operators and $D$ is a
$2\times 2$ upper diagonal operator matrix. By the representation it is clear
that the class of $\ast$-paranormal $\mathcal{AN}$-operators is bigger than the
class of normal $\mathcal{AN}$-operators but here we observe that a
$\ast$-paranormal $\mathcal{AN}$-operator is normal if either it is invertible
or dimension of its null space is same as dimension of null space of its
adjoint.
