A perfect Star packing in a given graph $G$ can be defined as a spanning subgraph of $G$, wherein each component is isomorphic to the Star graph $K_{1,3}$. A perfect Star packing of a fullerene graph $G$ is of type $P0$ if all the centers of Stars lie on hexagons of $G$. Many fullerene graphs arise from smaller fullerene graphs by applying some transformations. In this paper, we introduce two transformations for fullerene graphs that have the perfect Star packing of type $P0$ and examine some characteristics of the graphs obtained from this transformation.