  The notion of cubic partitions is introduced by Hei-Chi Chan and named by
Byungchan Kim in connection with Ramanujan's cubic continued fractions. Chan
proved that cubic partition function has Ramanujan Type congruences modulo
powers of $3$. In a recent paper, William Y.C. Chen and Bernard L.S. Lin
studied the congruent property of the cubic partition function modulo $5$. In
this note, we give Ramanujan type congruences for cubic partition function
modulo powers of $5$.
