How to review mathematics for graduate school entrance examination, is it better?

Many students participate in various tutoring, stay up late to study, and review carefully before exams, but their academic performance still cannot be improved. Because they use their revision method incorrectly, and their minds are not flexible enough. I can give you some ideas about the review method of mathematics for graduate school entrance examination:

1. Textbook-based, overall review. Textbooks are the ladder of review, and there must be a "book" to follow in learning. During the review, the textbook is the main line, and the systematic review is carried out, so that the knowledge learned can transition from scattered to complete, build a relatively complete knowledge system, and train the ability to comprehensively use knowledge.

2. Formulate a reading plan, draw a knowledge structure network diagram, and form a complete knowledge structure system. In the process of induction, it is necessary to summarize and think about the problem from multiple angles in an orderly manner and find out the internal connection. Then, according to the knowledge structure network diagram, go to the divergence, associate the basic knowledge points and the basic questions of each knowledge point, and first learn to self-test.

3. You can improve your learning efficiency by developing the potential of your brain, and using your brain efficiently is the most critical step to improve your academic performance. I remember when I was a freshman in high school, I passed a set of courses to open up potential, "Tesla Potential Training". Under the training of the course, I mastered a variety of skills to use my brain efficiently, my memory, comprehension, and imagination improved, and my academic performance improved by leaps and bounds, and I was finally admitted to university.

I hope my sharing can help you, I wish you all the best,!

How should I study mathematics for graduate school? in order to improve the score more efficiently.

Graduate school math review should be a little earlier. Because mathematics is not only about dealing with a large number of concepts, but more importantly, mathematics is trained in mathematical thinking through problem solving, and the training of mathematical thinking is different from the training of general skills.

First of all, we must really understand some concepts, theorems, and formulas, so that these formulas and theorems can be remembered, which is very important, mathematics is actually a discipline based on formulas and theorems, if you don't have a good foundation, then the score will definitely not go up.

In the review of basic concepts, you can't just memorize theorems and definitions, but you should deepen your understanding of these concepts and strengthen your memory by doing questions, especially positive and negative questions.

When reviewing, this should first go from shallow to deep, lay a good foundation first, and then consider further improvement. Personally, I think the problem of improvement is like this, the first time we should pay attention to the process of doing more induction, more summarization, if not, then the knowledge we have learned is still isolated, can not form a knowledge chain, this is very important.

It's okay to do a little bit of difficult work appropriately, don't do it if it's too tricky and weird, there are few tricky and weird questions now, and the general test is the most basic or sometimes although it seems to be very basic, but once the students find it difficult. However, this kind of question is not tricky and weird, in fact, students should do more and watch more of this kind of question, only in this way can they improve the methods and skills of solving the problem.

Generally speaking, if you want to do well in mathematics, if you want to get a high score, you should have the foundation plus the question type, the foundation is the first, and the question type is the second. If we have a foundation, and can master the type of questions, then we will be able to strengthen the wings, the speed of the exam is also fast, you must know that our time is to do a large amount of questions, the way to deal with a large amount of questions is to do the questions must be fast, students must pay attention to the questions.

Hope it helps.

The basic stage is to read the book, read the book carefully and seriously, master each small knowledge point, and then it is necessary to sign up for a math tutorial class, because the tutoring class is still more profound than what you see, the next thing is to find a math reference book, at that time it was a series of Li Yongle, not bad, these preparations are done, you can do ** mock questions, the real questions of previous years must be put to the end to do. That's how I've come before, I hope it helps you, come on

First of all, what part of math did you take? Is it a major in mathematics, or one of the grades 1 to 3?

Secondly, at what level you are evaluating yourself, and figuring out these questions is good for delineating the direction of revision.

Hehe, the postgraduate examination review can't be blind