  The paper is devoted to the study of mappings with finite distortion,
actively studied recently. For mappings whose inverse satisfy the Poletsky
inequality, the results on boundary behavior in terms of prime ends are
obtained. In particular, it was proved that the families of the indicated
mappings are equicontinuous at the points of the boundary if a certain function
determining the distortion of the module under the mappings is integrable in a
given domain.
