2007 Graduate Entrance Exam Mathematics 10 Years of Review -- Mathematics Four

Author: Chen Wending, Editor-in-Chief
Publisher:
Publish Date: 2006-02-01
Features: The annual Unified Entrance Examination for Master's Degree has been held for over a decade, accumulating nearly a hundred sets of mathematics exam papers. This is both the crystallization of wisdom and labor by numerous experts and a valuable asset for all postgraduate entrance examination candidates. In addition to their content, the past exam papers contain valuable information such as the format, scope, difficulty, and inherent patterns of the questions. To help candidates extract more knowledge and master more problem-solving methods from the exam papers, we have meticulously analyzed the mathematics exam papers from 1997 to 2006 and compiled them into the "Postgraduate Entrance Examination Mathematics: 10-Year Question Bank Review" series, dedicated to all postgraduate candidates. Each question in the book is reviewed through three parts: "Analysis," "Detailed Solutions," and "Comments." In the "Analysis," concise language is used to outline the problem-solving approach; in the "Detailed Solutions," efficient and innovative methods are employed to provide thorough answers; and in the "Comments," key knowledge points related to the exam questions and the techniques used in the solutions are briefly highlighted. It is especially noteworthy that the book marks the reference scoring standards for the solution questions in the 2004 and 2005 exam papers, making it clear to readers the steps required for a complete and accurate solution. We hope that when using this book, candidates do not easily refer to the answers to the exam questions, only consulting them when thoroughly stumped. Moreover, after completing each question, candidates should carefully review the book's analysis, detailed solutions, and comments on that question, comparing and summarizing them. If candidates put in such effort to complete the mathematics exam papers from the past decade and read through the entire book, we firmly believe that they will achieve a significant leap in their understanding of the fundamental concepts and theories of postgraduate entrance examination mathematics, as well as a substantial improvement in their computational methods and skills. Consequently, they will be better prepared to face the postgraduate entrance examination with greater confidence.