Tongji 5th Edition Advanced Mathematics Real Classroom (Part 2)

Author: Zhan Ruiqing, Lu Haimin (editors)
Publisher:
Publish Date: 2006-08-01
Features: This book is a supplementary review and reference guide for the fifth edition of "Advanced Mathematics" edited by Tongji University. It is divided into two volumes, providing detailed explanations of basic concepts and helping readers master fundamental knowledge points while enhancing their comprehensive problem-solving skills through numerous postgraduate entrance examination questions and typical examples. At the beginning of each chapter, there is a chapter introduction, key points summary, and a score distribution statistics table for knowledge points covered in postgraduate entrance examination math papers since 1990. At the end of each chapter, there is a list of the postgraduate entrance examination syllabus requirements for that chapter.
Each section in the chapters presents basic concepts, properties, and theorems in a tabular format. The "Explanation" and "Notes" sections delve into the (internal essence) of the concept and highlight common pitfalls in understanding it. The "Common Exam Types" section lists various types of questions that readers may encounter in postgraduate entrance examinations and regular exams. The type analysis explains the characteristics of each question type and provides specific problem-solving methods. The examples provided are primarily based on past postgraduate entrance examination questions and typical examples, with detailed solution steps and concise annotations to help readers quickly grasp the problem-solving methods and techniques for different types of questions.
At the end of each chapter, the following is also included:
1. Self-assessment questions with corresponding answers and hints, designed to help readers review and assess their mastery of the chapter's key points and main question types.
2. Detailed solutions to the chapter exercises, provided for reference during the learning process.
This book is suitable for undergraduate students in non-mathematics disciplines such as science, engineering, medicine, and agriculture, as well as teachers who teach advanced mathematics. It can also serve as a review and reference guide for postgraduate entrance examination math.