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Another procedure dependent on Laplace change and Homotopy annoyance strategies has been proposed here to address non straight Fokker–Planck conditions. To exhibit the consistency and capability of the technique, not many models are introduced. The mathematical arrangements outline that the strategy is simple, effective and exceptionally precise to carry out for direct and non straight Fokker-Planck conditions. The strategy gives a promising instrument to tackle direct and non straight fractional differential conditions. Diagrams are given to notice the arrangements in a superior and exact manner.