Pay attention to the outline and foundation, and have a detailed understanding of the basic requirements, types, categories and difficulties of the mathematics papers to be tested in this major, so as to review them better. All the exam contents expressed as "knowing", "understanding" and "mastering" in the syllabus are often the main test sites and must be the focus of review.
Mathematics review is different from English and politics, and it depends largely on tutorial books, mainly relying on textbooks to lay a solid foundation. Looking through the math syllabus, all the knowledge points listed above come from textbooks. We must honestly refer to the requirements of the syllabus to find the original textbook and accurately grasp the basic concepts, methods and theorems of mathematics according to the syllabus.
In mathematics learning, nothing is more important than a solid foundation, including a deep understanding of theorems and formulas, proficiency and high accuracy in basic operations, and mastery and application of some basic problem-solving methods. Judging from the unified mathematics examination questions in recent years, there are few partial and strange questions. Many candidates lose points because they can't remember the basic concepts and theorems completely, remember them firmly and understand them inaccurately. Therefore, the first round of math review must attach importance to the foundation.
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Postgraduate entrance examination focuses on the comprehensive ability of candidates, and ultimately depends on your real efforts in solving problems, and the improvement of your ability requires a lot of practice, so you can't sell yourself short, just read books without doing questions, and do them properly every day. In the process of doing the questions, you will find the key points, difficulties and your own weak links in the exam. In order to make up for their own shortcomings in time and grasp the difficulties.
In recent years, one of the major characteristics of the mathematics postgraduate entrance examination questions is that candidates are required to abstract some geometric, physical or other problems with uncertain scope into mathematical problems, and then use the corresponding mathematical knowledge to solve them. Science and engineering students have passed the problems of cleaning the bottom of the well, melting snowdrift, rock climbing site selection, pressure calculation, ocean survey, steam hammer work, plane taxiing and so on. ) The postgraduate entrance examination also tests "proficiency".
Only through targeted practical training can we truly understand and consolidate the basic concepts, formulas and conclusions of mathematics. In the process of practice, we should also sum up the skills and routines of solving problems, accumulate experience, connect the scattered knowledge in practical application, and draw inferences on the basis of understanding. Practice makes perfect, so that we can solve practical problems with what we have learned, and we can cope with changes with constant changes.