The electric potential energy is directly related to the electric field through the equation E = -∇V, where E represents the electric field and V is the electric potential. The electric field at a point is the negative gradient of the electric potential, indicating how potential changes in space. This relationship is valid due to the conservative nature of electric fields, which allows for path independence in line integrals. The choice of reference point for electric potential is arbitrary, meaning different potentials can yield the same electric field. Understanding this connection is crucial for analyzing electric forces and energy in various contexts.