Fractional calculus provides powerful tools for modeling memory- dependent systems and complex real-world problems in mathematical biology and biomedical models. In this paper, the fractional digital burnout equation is studied, where we used the Homotopy Perturbation Method (HPM) coupled with the Laplace transform to obtain approximate analytical solutions. The fractional derivative is considered in the Caputo sense. Particular attention is devoted to investigating the effect of the fractional-order parameter α on the behavior of the solution. Some illustrative examples are presented, and graphical representations of the approximate solutions for different values of α are provided to explain the effect of the fractional order on the model dynamics and solution behavior..................... Keywords:................ Caputo fractional derivative, Digital burnout models, Homotopy perturbation method, Laplace transform.