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In this paper, we analyze energy density inhomogeneities for charged fluid configuration in the background of Formula: see text theory and recognize its prime features as computed in GR. The dynamical equations are composed employing Bianchi identities for the standard, Formula: see text extra terms, and energy-momentum tensor for the electromagnetic field. We evaluate various mathematical models of dissipative and anisotropic fluid distributions in-plane symmetry under Formula: see text gravity. To proceed with the investigation, we design the Formula: see text field equations, kinematical quantities, and mass function. We analyzed dynamical variables and Ellis equations in terms of our considered theory. To examine the associated inhomogeneity factors, specific scenarios are illustrated alongside and without dissipation. Within a non-radiating situation, we analyze dust and isotropic and anisotropic matter in the state of electric charge. We examine the inhomogeneity factor of a dissipative fluid via a charged dust haze. We derive that the electromagnetic field fosters matter inhomogeneity, but additional curvature factors make the entire structure more homogenous as time passes.
Bhatti et al. (Sat,) studied this question.