Investigation of Conformable Laplace Transform of Functional Differential Equation

We utilize the comparable fractional derivative to examine some fractional straight differential conditions with steady coefficients. By applying some comparative contentions to the hypothesis of standard differential conditions, we build up an adequate condition to ensure the dependability of settling consistent coefficient fractional differential conditions by the similar Laplace change technique. At long last, we break down the insightful answer for a class of fractional models related with Strategic model, Von Foerster model, and Bertalanffy model are introduced graphically for different fractional orders, and the arrangement of the comparing traditional model is recuperated as a specific case.