Chao Chu twilight, is there a postgraduate entrance examination for mathematics

I'm still a little confused, it's the same upstairs

If you want to know a little bit more, I'll talk about it

Many majors have to take mathematics (except for pure liberal arts majors such as history, medicine, and law, which do not take mathematics).

Most majors have to take mathematics.

According to the score, the postgraduate mathematics is divided into four types: mathematics 1, mathematics 2, mathematics 3 and mathematics 4, the content of these four tests is the same, but there is a gap in difficulty, mathematics 1 is the most difficult, and in turn, mathematics 4 is the easiest.

Generally, science and engineering majors have the highest requirements for mathematics, and they generally take mathematics 1 and general finance or accounting is mathematics 3, which you can actually find on the Internet.

According to the content: These four types of mathematics are subject to three major subjects, which are the three subjects that are generally studied in college majors: Advanced Mathematics Volume I and Volume II, Probability Theory and Mathematical Statistics, and Linear Algebra.

Except for a small number of majors in mathematics that only design calculus, calculus is the content of most of the content in advanced mathematics, that is to say, there are writing majors that only take advanced mathematics, but there are very few such majors, you can ignore them.

Brother, it is recommended that you sign up for a tutorial class, which is only a few hundred dollars, but the teacher can give you the key points and test points clearly, analyze thoroughly, which is very important for you to get a high score, if you let you summarize and explore by yourself, it will take a lot of time, spend some money, buy a shortcut, which point is not good, after all, the postgraduate entrance examination is a major event at the age of 21, a very important thing

What do you mean. Is it about the mathematics of the graduate school entrance examination?

It depends on what the relevant major of the school you are applying for is.

If you are majoring in mathematics, most schools will require you to take the "Mathematical Analysis" directly instead of the national examination paper.

Now I read the textbooks of advanced mathematics and do after-class exercises, and I can almost start reading the whole math book during the summer vacation. It takes a long time to review math, and it is normal for you to read the whole book once and start reading it for the second time, and find that you have forgotten the previous content. You have to do math problems every day, without interruption, and after November, you can do real problems, and use real questions to test your level.

Actually, math three is quite simple. I send you 12 words, this is my experience for the graduate school entrance examination: review well, adjust your mentality, and don't give up.

Insist on doing all the after-class practice questions of advanced mathematics, line algebra and probability books, and then do the real questions, you will have unexpected gains!! Good luck with the exam!!

You'd better look at the math textbooks, which are a little bit more difficult, but it's a little bit better if you look at something else

It doesn't matter, it seems to be quite difficult at the beginning of college, but if you want to go to graduate school, it will feel much easier after completing a review book. I just finished grad school, math three 146, I didn't use the latest to review the whole book, or I used this book to buy at the flea market. Don't compare quantity with research friends when doing questions, quality is the first thing.

Since you must also take mathematics if you choose to take the postgraduate entrance examination, it is your honor to take mathematics III. Because the difficulty of mathematics 1 and 23 is reduced in order in the postgraduate mathematics, it is said that mathematics 3 is the easiest mathematics in the postgraduate entrance examination. If you have any questions, you can continue to ask.

There is no shortcut to reading textbooks, doing problems, and learning mathematics, and you must do it one by one until you understand a class of questions.

I started from scratch until I was admitted to the exam.

Mathematics 1: Chapters 1 to 8.

Mathematics 2: No test in probability theory.

Mathematics 3: Chapters 1 to 6.

Buy a copy of Chen Wendeng's revision guide or Li Yongle's review book.

You can buy as many as you want to take the test, and they are all compiled in strict accordance with the syllabus, as long as there is something in the book, it is possible to take the test, and if you don't have it, you will definitely not take the test.

I recommend an authoritative tutoring agency to you, Tsinghua Huamen, called Shengshi Qingbei, they have done a great job in mathematics for postgraduate examinations, and there are students with full scores in mathematics this year, you can consult their counselors, I hope it can help you.

It depends on your ambitions, and some majors don't take the math test. Graduate school must be a bit harder.

One. In the first integral, the variable substitution t=2xu, 0<=u<=1, and the second integral is split into the integral virtual state from 0 to x + the integral from x to 1.

Two sensitive limbs. There is no maximum, and it is clear that when x tends to infinity, the second bridge integration also tends to infinity.

There's really no need to send it to you. It's best to buy a book with real questions, which are sold in bookstores, Li Yongle, or Chen Wendeng are all recognized as better, and there are detailed analysis, which is very good for improvement, and can expand their own problem-solving ideas, and then there is no need to do the questions for so long, the questions before 2002 and the questions after 2003 are different, because there used to be a number one, two, three, and four, and now the number four is gone. So I have done the past 10 years of real questions a few more times, and I understand it, and I have figured out enough of each question.

You can buy it, and it's enough for the past ten years, and the style of the questions that are too far away is very different, and it seems that even the outline is different, so it's completely unnecessary. And the questions of the past ten years must be thoroughly understood, especially in recent years, this year's big questions have repeated the knowledge points of previous years, and even the questions are very similar. The topic should be done repeatedly, don't just do it once and throw it aside

There are not many types of questions in the linear algebra exam, and the calculation methods are relatively rudimentary, but they often have a large amount of calculation, which leads to many candidates feeling tricky about linear algebra. From a theoretical point of view, there are many connections between many concepts and properties of linear algebra, especially according to the content of the two major questions of linear algebra every year, to find out the connections and differences between the concepts and methods involved. These aspects can be learned through Beijing New Oriental's Postgraduate Mathematics Intensive Course.

For example, the connection between the rank of a vector group and the rank of a matrix, the connection between the linear correlation of vectors and whether there is a non-zero solution to a system of homogeneous equations, the connection between the linear representation of a vector and the discussion of the solution of a system of non-homogeneous linear equations, and the connection between the diagonalization of a real symmetric matrix and the real quadratic standard form. Grasping the connections and differences between them will be of great help to the two major problems of linear algebra in terms of solution ideas and methods.

For the review of linear algebra, first look at the requirements of last year's syllabus for this part, and first have an overall framework distribution for it. Then find the key points of review, memorize important formulas, deepen your understanding through practice, and do real questions continuously**. For more information on linear algebra review guide, you can see it.

The textbook plus that math book is enough.

For the class of 2015, we should first pay attention to the basic concepts, basic theorems and symbolic laws, which need to be understood and memorized. Of course, memorization requires more practice, and in addition, when reviewing, we must learn to be flexible and learn to draw inferences from one another. For the review of mathematics, it is necessary to recognize the tasks of each stage, and in the basic stage of review, if the outline does not come out, review from beginning to end according to the textbook to achieve the purpose of memorizing all formulas and concepts.

In the future review process, through practice, strengthen the ability, after the syllabus is released, you can take a week or so before the intensive practice to compare the knowledge points you review with the requirements of the syllabus, especially the key content in the in-depth reinforcement syllabus. Then take a postgraduate mathematics intensive class at Beijing New Oriental to consolidate your skills. In short, before the syllabus of the postgraduate entrance examination comes out, mathematics should be based on textbooks to strengthen the review of basic knowledge.

You can refer to the 14-year exam syllabus for review first.

Before coming out, do the textbook first, do it seriously, and don't deduct any questions after class.