Published December 15, 2022
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SOLUTIONS OF ONE PROBLEM OF A LINEAR HOMOGENEOUS DIFFERENTIAL EQUATION OF THE SECOND ORDER
- 1. аssociate рrofessor, Candidate of Physical and Mathematical Sciences, Kazakh Agrotechnical University named after S.Seifullin, Astana, Kazakhstan
- 2. associate professor, Candidate of physic-mathematical sciences, Kazakh Agrotechnical University named after S.Seifullin, Astana, Kazakhstan
- 3. associate professor, Candidate of pedagogical sciences, Korkyt Ata Kyzylorda University, Kyzylorda, Kazakhstan
- 4. Senior Lecturer, Master's degree Kazakh Agrotechnical University named after S.Seifullin, Astana, Kazakhstan
Description
This article is devoted to the study of the general solution of a linear homogeneous differential equation of the second order by lowering the equation order. Today, there are many methods for finding a general solution of a homogeneous and inhomogeneous second-order differential equation. In this article, a new method is proposed for finding a general solution of a homogeneous second-order differential equation by lowering the order of the differential equation using the formula of the two functions product derivative.
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Deutsche internationale Zeitschrift für zeitgenössische Wissenschaft №46 2022-18-21.pdf
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