How to prepare for the 2011 graduate school entrance examination?

Math 3 review can be selected:

Economic Mathematics, Calculus (Wu Chuansheng et al., Higher Education Press), Linear Algebra (Wu Chuansheng et al., Higher Education Press).

Probability Theory and Mathematical Statistics" (Wu Chuansheng et al., Higher Education Press) or "Probability Theory and Mathematical Statistics" (Zhejiang University, Sheng Yu et al., Higher Education Press) reference book, I use Cai Zihua's review encyclopedia (economics) I feel that the lecture is quite detailed, and the question types are also very complete, which is helpful for doing questions.

Review from now to July and August, read the textbook while reading the reference book, thoroughly understand the basic things, and then you can do some more basic questions first, and before the summer vacation to October, mainly focus on the questions to strengthen, and then after October, there will be a complete set of questions, including real questions and mock questions.

The 2011 Postgraduate Entrance Examination Mathematics Review Plan can refer to the following plan.

In fact, the postgraduate mathematics review can be divided into four stages to review.

The first is the foundation stage (March to June). The focus of this phase is on two books: the Mathematics Textbook and Chen Wendeng's Review Guide. Basically, after reading a chapter of the textbook, do the post-class questions and the corresponding chapters of Chen Wendeng's "Review Guide" (an average of one chapter every four days).

The second is the improvement stage (July to August). A second round of review of the math textbook and the Complete Review Book.

The third is the strengthening phase (September to October). The main purpose of doing the "Review Book" again is to completely establish the mathematical framework system in a very short period of time and achieve integration. Look at it again and again, do the questions repeatedly.

By doing questions, you can slowly familiarize yourself with the knowledge points and deepen your understanding of the concept theorems. There can be different solutions to the same problem, don't stick to just one solution, think about a new solution every time you read it, and broaden your thinking. At this stage, it is necessary to consciously memorize each knowledge point, and deepen the understanding of particularly unfamiliar concepts by doing questions.

The fourth is the sprint stage (November to January). Do at least one mock question and one set of real questions (leave one set). I have time to scan the textbook again; Look at the wrong questions and classic question sets that you have summarized. Purpose: To fill in the gaps and stay in good condition for the exam.

Hope it helps.

2011 Postgraduate Entrance Examination Mathematics Foundation Weak Candidates Initial Stage Review Method.

Many people are very hesitant in the process of deciding whether to go to graduate school, and a large number of people have great doubts about their basic knowledge, and graduate school mathematics is one of the obstacles. What should I do if I have a poor foundation in mathematics and fail the review? This is a question that many candidates ask.

So should candidates who lack a foundation in mathematics give up the opportunity to take the postgraduate entrance examination? As long as you find the right methods and skills, you can also review well in graduate school mathematics.

So how should candidates who lack a mathematical foundation review in the early stage?

1. Work hard to learn the key points in the basics.

The so-called foundation is the basic concepts, formulas, theorems, etc. in the postgraduate mathematics, and the so-called key points in the foundation are the key points that are often tested in the examination of the basic knowledge reviewed. What are the key points in these foundations?

1.Further Mathematics.

The three sections of limits, derivatives and indefinite integrals, are the focus of the exam, and the other sections are all extensions on these three.

2.Linear algebra.

It is the elementary transformation, the discussion of the solution of linear equations with parameters, and the eigenvalues and eigenvectors of equations, with which the review of linear algebra will be smooth.

3.Probability Theory and Mathematical Statistics.

The first chapter of the concept, in which the concept of conditions, the multiplication formula and other two aspects;

The second chapter is geometric distribution, which is the core of the theory, especially the average distribution density of two-dimensional related variables, the conditional distribution density, and the characteristics and definitions of discrete actual variables.

The data characteristics of the data variables in Chapter 3 are mainly the four concepts of mathematical expectation, variance, line variance, and correlation coefficient.

Second, the review process is interspersed with a small number of connections.

The review of mathematics in the early stage does not need to do more contact, because the foundation of mathematics is not good, doing more questions but not finding ideas will make the candidate's confidence be hit, so DreamWorks tutoring experts suggest that candidates can use the math practice questions on the textbook as the main problem, and the purpose of doing the questions is to master the application of concepts and theorems.

3. Keep repeating.

The review of the mathematical foundation focuses on firmness, and if the foundation is not good, you can review it as soon as possible, but not as soon as possible, because the pace is too fast will reduce the effect of the review, so keep repeating the content of the previous review, so that the knowledge of the review can travel a framework in your mind, which can not only make your review effect more significant, but also prepare for future reinforcement and sprint.

In short, candidates with a poor foundation cannot lose confidence in themselves, nor can they ignore the effect because of the emphasis on progress.

1. All mathematics to review well, first of all, you should read the textbook first, read the textbook carefully according to the outline, and then read the whole book, if you start to review from now, if it is a full-day review, you can basically read all the textbooks and understand them within 2 months, and it is best to do the questions in the textbook for the parts with higher requirements for calculations such as points.

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

The first round should of course start with the textbooks, and introduce the latest version of the corresponding textbooks for postgraduate mathematics.

Advanced Mathematics (Volume II)" (Tongji 5th Edition) (6th Edition published on October 17, 2007, and will only be used by the first batch of undergraduates who will study this set of textbooks when they are admitted to graduate school);

Linear Algebra (Tongji 4th Edition) (5th Edition published on May 1, 2007, the reason for not using it is the same as above): light and short, concise and easy to understand, suitable for students with general foundation;

Probability Theory and Mathematical Statistics (Zhejiang University, 3rd Edition).

Calculus should also be taught in advanced math rather than in liberal arts and math.

Mathematics 3 "Calculus" (82 points), "Linear Algebra" in the first five chapters (34 points), "Probability Theory and Mathematical Statistics" in Chapter 7, Section 2 (34 points).

Since 06, the proportion of basic knowledge in postgraduate mathematics has been greatly improved compared with the past, which requires candidates not to bet on questions, or even to bet on knowledge points, and honestly start reviewing from the textbook. If you are serious, the advanced mathematics textbook is enough for a winter vacation, and then you will have to review linear algebra, probability theory and mathematical statistics, and you will basically have to May Day.

The rest of the plan will be asked after you have reviewed the textbook. To be honest, if you can do the textbook seriously, you will already PK 2 3 people!

Now the review is fast in fact, the first time is over, hurry up and review, I don't know if you have read the textbook, but it is indeed very necessary to read the textbook once The question is only to do example questions, after all, the difficulty is not enough.

Do it in the following order (if you have enough time, if you have a tight time, you don't need to read the 400 questions, and read the whole book twice or even once).

1 The whole book of Li Yongle or Chen Wendeng Every question must be calculated It may be difficult at first, but you must not come up and look at the answers, you must think for yourself. Do 3 times to compare insurance After doing 660, start the third time.

2 Basic 660 questions Examine the knowledge points and check the gaps It is recommended to start doing it after doing the complete book twice, if the time is tight, you must do the complete book and then do this.

3 Past questions The first time starts on November 1 One set of questions a day to do questions + analyze questions.

4 400 questions + solid knowledge points (see the wrong questions) 400 questions are more difficult and can not be done.

5 Past Papers The second time before mid-December and the end of December.

6 Mock papers, such as the last 5 sets of questions at Hegong University, just practice your hands.

Just read the whole review book and the real questions at least twice Analyze more Other questions are not necessary to do a lot of work and the quality is not necessarily good (the general review questions are difficult) At the same time, the textbook can not be left behind When encountering unclear knowledge points, find the prototype from the textbook.

Books and textbooks. Nothing is left behind. Knowledge consolidation, basic points, and complete basic knowledge. Take time out to practice your pen every day.

Before the end of this semester, I will read high math, line generation, and probability. From summer to September, I will read the full number of the review, in October I will read the second time, in November I will see 660 questions, and from December to January, I will read the real questions of the postgraduate entrance examination and read the full number of the review. The normal speed should be like this.

Don't be in a hurry, I'm also taking the math test, but it's last year, hehe, I'm reviewing like this, I hope it will be useful to you Before the summer vacation, read the books on high mathematics and linear algebra well, and pay attention to the after-class questions, especially the questions for the total review, which are not bad. Then read Li Yongle's math review materials twice during the summer vacation Pay attention to be serious And focus on doing the questions yourself Figure out the concept or something Then I have to do the real questions from September, I do a set every three days, that is, do it again and then sort out the wrong questions, Note that if you can't, you have to look back in time, and finally do the real question twice again I'm like this, I hope it's a little useful Hehe.

Let's read the textbook first, read Chen Wendeng or Li Yongle's book after reading the textbook, read it at least three times, and then read the real questions, anyway, mathematics is a long way to go, and you have to work hard.

I read the textbook first, and did the exercises at the back of the textbook. This should be read before September, and I will do a review of the subjective questions, and the objective questions will be classified, and finally the real questions.

Let's take a look at the real questions first, understand what they have tested in previous years, and then have your own ideas

Read the book first, then do the questions, do the ones that have been done again, and finally do the real questions.

I don't know what number you count in math?

Counting one and two is more difficult, while counting three is relatively simpler.

If you start to review now, you can read the textbook while accompanying a reference book, and the book is generally used to review the whole book by Li Yongle or Chen Wendeng.

And the question is very important, you can match some exercises at a certain stage, Li Yongle's 660 question is not bad. You don't need to buy too many reference books, you have to be refined, you have to read them several times, especially to review the whole book, and you have to do the questions all the time. Have a bottom in your heart and take your time.

The questions on the exam are easier than the ones you usually do.

You also have to set the right goals for yourself, if you don't have a good foundation in math, you don't have to set your math score too high, just put pressure on yourself and do what you can. Review carefully, work hard 120+, 130+ is not a problem.

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The math Chen Wendeng series is good and has a good reputation.

You are also going to graduate school, how many types of mathematics are you, what school are you going to be into?