A graph \(G\) is called \(H\)-equipackable if every maximal \(H\)-packing in \(G\) is also a maximum \(H\)-packing in \(G\). In 2012, \(P_k\)-equipackable paths and cycles, \(M_k\)-equipackable paths and cycles are characterized. In this paper, \(P_m \cup P_k\)-equipackable paths and cycles are characterized.
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