We prove that the zeros of
general orthogonal polynomials, subject to certain integrability conditions on their
weight functions determine the equilibrium position of movable n unit charges in an
external field determined by the weight function. We compute the total energy of the
system in terms of the recursion coefficients of the orthonormal polynomials and
study its limiting behavior as the number of particles tends to infinity in the case of
Freud exponential weights.