"Mathematical Analysis . Limit. Continuity. Differentiability is a book that opens the door to the world of mathematical analysis, written by a team of authors, each of whom is an expert in their field. This work is not just a textbook, but a real find for students, teachers and anyone who seeks to better understand the basics of mathematical analysis. The book covers key topics such as limits, continuity, and differentiationthe three pillars on which modern mathematics is built. It begins with the concept of the limit, which is the basis for further study of functions and their properties. The authors present the material in an accessible and logical way, which allows the reader not only to assimilate the theory, but also to learn how to apply it in practice. Each new concept is accompanied by examples, which makes the study more exciting and understandable. This book will be of interest not only to students of mathematical and technical specialties, but also to anyone who wants to develop their analytical abilities. It is suitable for both students preparing for exams and for students studying higher mathematics . If you are interested in topics such as mathematical analysis, differential equations, or even physics, then "Mathematical Analysis. Limit. Continuity. It will be a great help for you. One of the key themes of the book is the concept of continuity. The authors examine in detail what it means when a function is continuous at a point, and how this relates to the limits of. This topic is not only theoretically important, but also practical: continuous functions are found everywhere in real life, from physics to economics. The book also focuses on differentiability, explaining how and why functions can have derivatives, and how this knowledge can be used to solve real-world problems. The style of the authors is distinguished by the clarity and logic of the presentation . They are able to explain complex concepts in simple language, which makes the book available to a wide audience. Unlike many other textbooks that may seem dry and difficult to read, "Mathematical Analysis. Limit. Continuity. Differentiability" is filled with living examples and tasks that will help the reader to consolidate the studied material. If you are already familiar with other works in the field of mathematical analysis, such as