Mathematics is the key to getting high marks. Good math, high total score, bad math, low total score, nothing to say. The importance is self-evident. And no longer emphasize its importance. If math is difficult, like 20 16, many people can't cross the line. Before the exam, they thought their goal was 140, and most of them only got 100. Originally, they thought their 120 score was 70,80. My math score is 120, which should be good at 19. The experience is summarized as follows:

1) From March to June, lay a good foundation, use the textbook (high number instead of Tongji)+probability (Zhejiang University, don't take the exam if you count two, just don't look at it), turn over the textbook in each chapter, and do exercises in each chapter (high number refers to the general review questions at the back of each chapter, and the topics have a certain degree of discrimination, which is suitable for the initial review exercises, and the exercises after each festival don't need to be done. Time allocation: math 1 (3), high number two and a half months (70 days), line generation probability one and a half months (50 days), math 2: high number 80 days, line generation 40 days. The time allocation here is for reference only, and the situation can be shortened or extended according to your own situation.

2) From July to September (65438+ 10 at the latest), we must do a good job in the strengthening stage, that is, the stage of attacking key and difficult points, otherwise it will be difficult to fall behind. The topics marked in the book for the first time should be read for the second time, and there should be a small summary on the method. While reading the whole book, you can deeply study Wang Zhu's lectures, including linear algebra, probability theory and mathematical statistics. Unless the topics in those years were simple, it would be a problem to get high marks in mathematics. For example, if you have just done the whole book and real questions, you may have no problem with the general postgraduate entrance examination questions, but you will be stumped when you encounter the questions of 19). Real questions can greatly improve our ability to choose fill-in-the-blank questions, not only review knowledge points, but also help us practice problem-solving ideas. You must get high marks in math for the postgraduate entrance examination and fill in the blanks, otherwise it will be a little more than 100 in the future. The solution to fill in the blanks is first to bring in verification, and if it doesn't work, it is computational reasoning. Before the summer vacation, I listened to Wang Zhu's big math class three times. I bought all the math classes of Tiandao Postgraduate Entrance Examination. The price is not high, and the teacher is very detailed.

3)10-65438+February, sprint practice. At this stage, a lot of exercises will be done to improve the ability to solve problems, and at the same time, the previous knowledge will be reviewed repeatedly. The first is the real question. Personally, I suggest doing the real question of 15, practicing the real question of 10 in strict accordance with the examination requirements, and summing up my own shortcomings and knowledge loopholes. Save the five-year real questions for the last 20 days. The importance of real questions is self-evident. Even if you don't review well and understand the real questions thoroughly, you can guarantee 100+ (except for difficult questions, such as 16). It is certain that the more math exercises, the better your grades. The specific situation depends on yourself. Math must be practiced. It is not enough to rely solely on books and real questions. Especially if you want to enter a prestigious school, you must do well in math, no matter whether the topic is difficult or simple, because your opponent is much more powerful than you.