2008()

Author: Huang Xiankai et al. (Editor-in-Chief)
Publisher:
Publish Date: 2007-02-27
Features: This book is a comprehensive review guide for the postgraduate entrance examination mathematics written by the authors based on the latest National Postgraduate Entrance Examination Mathematics Syllabus. It is compiled on the foundation of the authors' years of teaching materials for postgraduate entrance examination tutoring, combined with their research on past exam questions, trends, and the intrinsic principles of mathematics. The purpose is to help a large number of candidates systematically review the content of postgraduate entrance examination mathematics in a relatively short time, achieve outstanding results, and lay a solid mathematical foundation for future graduate studies, allowing mathematics to accompany students on their path to a brilliant life... This book is a comprehensive review guide for the postgraduate entrance examination mathematics written by the authors based on the latest National Postgraduate Entrance Examination Mathematics Syllabus. It is compiled on the foundation of the authors' years of teaching materials for postgraduate entrance examination tutoring, combined with their research on past exam questions, trends, and the intrinsic principles of mathematics. The purpose is to help a large number of candidates systematically review the content of postgraduate entrance examination mathematics in a relatively short time, achieve outstanding results, and lay a solid mathematical foundation for future graduate studies, allowing mathematics to accompany students on their path to a brilliant life. The following are the writing features of this book:
1. Summary of Exam Content – Directly aligning with the latest postgraduate entrance examination syllabus is essential to target the review effectively. Each chapter in this book provides detailed explanations of the fundamental concepts, principles, and methods required by the latest postgraduate entrance examination syllabus, along with key points to note. The authors believe that this is very necessary for a comprehensive and systematic review before the exam.
2. Important Formulas and Conclusions (with supplementary notes and key conclusions) – Summarizing the key, difficult, and easily confused concepts in each chapter, providing interpretations, and summarizing the important theorems, formulas, and conclusions of each chapter. Special attention is given to summarizing important intermediate conclusions or implicit conditions. The goal is to enable candidates, after systematic review, to immediately recognize which aspects of knowledge are being tested in such problems. This allows candidates to analyze and solve problems from a higher perspective, achieving a new level of understanding. Whether candidates possess this ability is crucial to their success and high scores in the postgraduate entrance examination.
3. Typical Problem Types and Examples Analysis – For mathematics courses, problems are infinite, but problem types are limited. The authors have meticulously designed and compiled numerous new problem types, covering almost all problem types encountered in postgraduate entrance examination mathematics. Each is analyzed in detail, providing problem-solving methods and patterns. Additionally, through comments on many important classic examples, this book helps students better grasp typical problem-solving methods and possible extensions, enabling them to apply knowledge to different scenarios and achieve a deeper understanding. Whether candidates possess this ability is crucial to their success and high scores in the postgraduate entrance examination.
4. Selected Exercises and Answers – For truly mastering a subject and passing related exams, doing a certain number of exercises is essential. To this end, the authors have selected a substantial number of exercises corresponding to various question types (fill-in-the-blank, multiple-choice, and computational/proof questions) for readers to practice. It is hoped that readers can complete these exercises independently as much as possible.
5. This book does not require candidates for Mathematics IV to cover content marked with an asterisk ().