Differential equations are the used in engineering, science and physics. The differential which have linear nonlinear equations. There many ways to solve problems. Transformation is a way find solutions such as Laplace transform, Elzaki transform Sumudu etc. In this research, Sadik applied equation use homotopy perturbation also present examples illustrate preciseness of method.

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Recently, Shehu has introduced an integral transform called transform, which generalizes the two well-known integrals transforms, i.e. Laplace and Sumudu transform. In literature, many transforms were used to compute solution of integro-differential equations (IDEs). this article, for first time, we use computation $n^{\text{th}}$-order IDEs. We present a general scheme give some examples with ...

The aim of this work is the application Sumudu transform for solving singular continuous-time linear systems based on conformable derivative operator. Thanks to interesting properties that we have established, a new approach developed. Through academic and real examples, our method compared existing ones, where applicability accuracy developed process are shown.