How to review the Mathematics III for the summer vacation graduate school entrance examination

It is still a little difficult to do well in mathematics three months in three months, and without any foundation.

In terms of difficulty:

Judging from the syllabus over the years, you may feel that the knowledge points examined in Mathematics III are quite few, and it will be easier to prepare for the exam, but in fact, it is not, because although the knowledge points it examines are few, it is very precise, that is to say, it does not require the breadth of knowledge but the depth of knowledge! And don't forget that Math III is mainly aimed at candidates majoring in economics and management, so the difficulty of the exam is not much greater than that of Math I.

In terms of what is examined:

The number three and number one are consistent in the distribution of problem types: -19 is a problem in advanced mathematics -21 is a problem in linear algebra -23 is a problem in probability theory and mathematical statistics.

Advanced mathematics, linear algebra and probability theory and mathematical statistics, these three parts of the book must be read, and not only understand, but also apply and draw inferences, after all, the difficulty of mathematics is there. In the question, it was mentioned that "I only studied for one semester in college, and I skipped half a semester of classes", so I guess I studied high mathematics that semester.

Note the proportion of these three sections in the book, which also plays a crucial role in choosing whether or not to prepare for Math III: Linear Algebra and Probability Theory and Mathematical Statistics each account for 22% of the total score, and Advanced Mathematics accounts for the largest proportion at 56%.

At the current level, it takes a lot of time to prepare for Math 3. If you have a strong comprehension of liberal arts and can only use your spare time to review, it is recommended to consider preparing for the Master of Law first, and the success rate of preparing for the Master of Law is higher. The cost of admission will be lower.

It is recommended to start preparing for the graduate school entrance examination (number 3) at the beginning of the current year, at least from the summer vacation month). Because there is a lot of content in the number three exam, and the syllabus of the number three entrance examination is basically unchanged every year, and you can start preparing according to the previous year's entrance examination syllabus. It is recommended to conduct at least three rounds of review for the number three, the first round of review is based on the basics, the second round of review is for strengthening and improving, and the third round of review is mainly based on real questions and mock questions.

The basic requirements for the Mathematics III exam for the postgraduate examination are as follows:

1. Full score of the test paper and examination time: The full score of the test paper is 150 points, and the examination time is 180 minutes.

2. Answering method: The answering method is closed-book and written test.

3. The content structure of the test paper: calculus is about 56%, linear algebra is about 22%, probability theory and mathematical statistics are about 22%.

4. Question structure of the test paper: 8 sub-questions for multiple-choice questions, 4 points for each sub-question, a total of 32 points; Fill-in-the-blank questions: 6 questions, 4 points each, a total of 24 points; Answer questions (including proof questions) 9 questions, a total of 94 points.

You can review now, and there are not a few days left until December 20th. There seems to be a pre-registration this month, and fresh graduates can apply, and the review should be intensified.

It's still too late to settle down, and what foundation do you usually have, and if the foundation is not good, take more time. Do a few sets of real problems, there are not many math problems, but refinement.

This depends on what level you are, you must be a person with average grades when you ask this question, if you take the exam this year, and you haven't read much, 3 months is not enough, of course, you are a 985 student with strong learning ability, and the foundation is thick enough, if you are taking the exam next year, it is recommended that you look at the textbook now, at least there is a familiar, familiar, there will be a systematic study plan during the winter vacation, slowly increase the amount, eleven or so in the sprint, don't study hard at the beginning, In that case, your final momentum will be insufficient, and when you will never finish reviewing the mathematics for the postgraduate entrance examination, you can only work hard to improve your test-taking level in a limited time, I wish you success, come on.

It's okay to be in time, as long as you're willing to take the time.

I'm only in chapter 5 until now.

The main materials include: "Postgraduate Mathematics Review Guide", "15 Sets of Postgraduate Mathematics Mock Examination Rooms", and "400 Postgraduate Mathematics Questions". Supporting materials include:

Related textbooks (advanced mathematics, line algebra, probability and statistics), Tiandao postgraduate examination handouts. Many people are entangled in mathematics which book is good, to tell the truth, they are all the same, as long as you stick to one set, read the online school**, brush the questions are completed, and count the wrong questions all over again, you will find that all the laws are natural, and the different paths are the same.

At that time, I started to brush the higher math part in June, linear algebra in August, and the probability handouts in September. Since mid-September, I haven't done a new question, that is, I have repeatedly brushed and done the questions I have read before, and I have constantly completed my knowledge system. It wasn't until November that I took out the real questions and started doing them, and I was able to reach 130 points for the 10-year real questions, including the 16-year math real questions, which everyone generally considered to be very difficult.

It is not recommended that you finish Li Yongle's 660 and decomposition synchronous exercises and then go to Zhang Yu's 1000 questions, there are too many to digest. You have to understand that when you go to the exam room, if you can review each section of the content to the same extent as you can for the first time, the whole paper will be 95% fine. So, choose a set of books, and then stick to it, to ensure that every question in that set of books is mastered, and you will be stable.

I forgot the formula for the last problem of my math probability, ......, the first Yi asked, so the whole question is wrong, 138 points.

Zhang Yu will take you to learn Advanced Mathematics Tongji Seventh Edition", "Zhang Yu High Mathematics 18 Lectures", "Zhang Yu Probability Theory and Mathematical Statistics 9 Lectures", "Zhang Yu Linear Algebra 9 Lectures", in fact, these books are the books used by the students who report for the annual training camp for the graduate school entrance examination, and the books will be distributed to the students who apply for the class, so the recommended tutorial books for the postgraduate entrance examination mathematics, in addition, there will be "1000 questions", "past questions" and other books.

Hello, Graduate School Mathematics Review:

Advanced Mathematics: Advanced Mathematics (Volume I and II) (green cover) edited by the Department of Applied Mathematics of Tongji University Linear Algebra: Linear Algebra edited by the Department of Applied Mathematics of Tongji University (purple cover) Probability:

Zhejiang University's "Probability Theory and Mathematical Statistics" (blue cover) reference review materials: Li Yongle, Wang Shi'an review the whole book, the basic pass 660, Li Yongle's book beyond 135.

Mathematics review is mainly to practice doing problems, I was taking the test at the time, using Li Yongle's review of the whole book (now there is no version of Erli, only Li Yongle and Wang Shi'an's one, also good), the whole book has been read three times (from the beginning to read, and read the textbook at the same time), it can be said that each question has been studied, know the knowledge points and practices covered. And for practice, the basic pass 660 is a very good choice, and the small questions in it are very ingenious, and they can be studied as big questions. After practicing to a certain extent, I began to do the past papers, and I repeated them many times (at least 6 or 7 times), and summarized them repeatedly (the past papers are very important).

Finally, Li Yongle's book in the sprint stage surpassed 135, which is also very good. The most important thing in mathematics is to maintain the state of problem solving, and if you slack off for three days, your level of problem solving will regress.

There is no essential difference between counting one and counting three, and if you can do the above, I estimate that 130 should not be difficult.

Continuously update the review materials for postgraduate entrance examinations.

Point == Nest ++ Avatar, see Jane == Introduction.

The three subjects of Postgraduate Mathematics include Advanced Mathematics, Linear Algebra, Probability Theory and Mathematical Statistics.

Preparing for Math 3 requires a review from three sides:

1. Pay attention to the foundation

In recent years, the topics in mathematics for postgraduate entrance examinations are not very difficult, but the general scores are not very high, why? This is because people have a deep memory of the conclusions of important theorems and formulas, but they do not know the conditions for these theorems and formulas to be true. For example, the Robida rule is a compulsory content every year, and you must want to use the Robida rule when you see the indefinite form, but there will be many pitfalls in the real exam questions.

The conclusion of Robida's law is sufficient and unnecessary, and there is only a conclusion when the conditions are met. Before using Robida's law, you must verify whether the conditions for the theorem to be true are met.

2. Highlight the key points

The syllabus requires that Mathematics II should examine 144 test points, but in the annual exam questions, all knowledge points will not appear, which requires a focus when reviewing. For different test centers, the test syllabus has different requirements for different test centers, which are divided into understanding, mastery, understanding, and use. The knowledge point marked "understand" only needs to know what it says, but "being able to use" requires that you can apply what you have learned when doing the questions, which is more demanding, and even achieves the role of drawing inferences from one another.

In the past years, the repetition rate of important test points and important question types is very high, and the repetition rate of question types has reached 95%.

3. Pay attention to computing ability

The fixed integral is an important part of the postgraduate entrance examination mathematics, and the problem of determining the integral must not be difficult, but it is very technical. If you calculate step by step according to the ordinary method, you will waste a lot of time, so you must pay attention to the simplification of definite integrals. As a result, the computing power is improved, and more time is saved to answer other questions and check.

Summary:

The questions of Mathematics 3 will not deviate from the syllabus, everything starts from the syllabus, and the foundation is emphasized; Able to highlight key points; Pay attention to numeracy skills to ensure a high score in Math 3.

Counting three shouldn't be that hard. I don't think it's too much foundation. College math and high school math are not very linked, either.

It is recommended to read Li Yongle's mathematics tutoring series, and if you encounter knowledge that you don't know, you can just look at it on the Internet. I also taught myself high math after work, and I took the number one exam. The exam questions were difficult that year, and I scored more than 90 points.

Knowledge of functions, inequalities, and probabilities is required in high school.

Calculus: Functions, Limits, Continuous, Unary Calculus, Calculus of Multivariate Functions, Infinite Series, Ordinary Differential Equations, and Difference Equations.

Linear algebra: determinants, matrices, vectors, systems of linear equations, eigenvalues and eigenvectors of matrices, quadratic forms.

Probability Theory and Mathematical Statistics: Random Events and Probability, Random Variables and Their Probability Distributions, Joint Probability Distributions of Random Variables, Numerical Characteristics of Random Variables, Law of Large Numbers and Central Limit Theorem, Basic Concepts of Mathematical Statistics, Parameter Estimation, Hypothesis Testing.

Shandong Zhonggong Postgraduate Entrance Examination wishes everyone a successful postgraduate examination, seize the time to prepare for the exam.