This document presents a common fixed point theorem for five self-maps on a complete Menger space. The theorem proves that if the maps satisfy certain conditions, including being continuous, having a compatibility property, and satisfying a contraction condition, then the maps have a common fixed point. The conditions and proof involve the use of probabilistic distances, triangular norms, Cauchy sequences, and limits in Menger spaces. The theorem generalizes prior results on common fixed points and provides a way to establish the existence of solutions to equations involving multiple operators.