"Methodological recommendations for practical classes in higher mathematics" is a unique publication created by a team of authors, which will become an indispensable assistant for students, teachers and anyone who seeks to understand the complex concepts of higher mathematics more deeply. This book is not just a collection of methodological guidelines, but a guide to the world of mathematical concepts, which will help readers confidently navigate the maze of theories and practical problems. The main purpose of this publication is to facilitate the process of mastering higher mathematics, to make it more accessible and understandable. The book covers a wide range of topics, ranging from the basics of mathematical analysis and linear algebra to more complex concepts such as differential equations and mathematical statistics. Each topic is presented with clear explanations, examples and practical tasks, which allows the reader not only to assimilate the theoretical material, but also to apply it in practice. These methodological recommendations are ideal for both students of technical and natural science specialties, and for teachers who are looking for new approaches to learning. The book will be useful for those who are ready to immerse themselves in the study of higher mathematics, as well as for those who want to refresh their knowledge and prepare for exams. Students, graduate students and even teachers will find in it valuable advice and guidance that will help them better understand and explain complex mathematical concepts. One of the key topics raised in the book is the importance of practical application of mathematical knowledge. The authors emphasize that higher mathematics is not an abstract science, but has many practical applications in various fields, such as physics, economics, engineering and even computer science. This makes the book especially valuable for those who seek to see the connection between theory and practice, as well as for those who want to use mathematical methods to solve real-world problems. The style of the authors is clear and accessible, which makes even the most complex topics understandable to a wide audience. Each chapter contains not only theoretical explanations, but also many examples, which allows the reader to see how mathematical methods are applied in practice. This makes the book not just a textbook, but a real tool for self-education. If you are looking for literature that will help you understand higher mathematics, it is worth paying attention to other works, such as "