Looking for a companion, there is no teaching mathematics in 18 graduate school subjects

The postgraduate entrance examination is divided into two processes: the preliminary examination and the re-examination. The preliminary examination is the national examination in January every year, and the subjects of the preliminary examination include politics, foreign languages, and professional courses.

1. Mathematics and professional courses 2. Among them, public courses (politics, foreign languages, mathematics) are unified by the whole country, and professional courses are independently proposed by each school. Of course, there are also some professional courses that are also unified propositions.

Some majors do not take mathematics, but take two professional courses, which are also school propositions.

The initial examination mainly examines theoretical strength; The re-examination is the examination of the respective school after passing the school's entry score line, the re-examination content includes professional interview, professional written test, foreign language speaking, listening and other content, the content of the examination is independently proposed by each school, and the interview results, foreign language comprehensive and professional course scores are added up to the re-examination results.

The re-examination not only examines professional ability, but also examines the ability to play on the spot, that is, to look at comprehensive ability. Of course, we all know that the importance of the preliminary examination is undoubted, because whether the preliminary examination score can reach the school's re-examination score determines whether you can enter the re-examination. However, the re-examination should not be ignored, because if you fail any of the re-examination subjects, you will not be admitted, and the re-examination score will still account for a certain proportion of the final total score, and the final total score determines whether you are admitted and whether you can get a scholarship or public expense.

Therefore, to be admitted to graduate school, you must not only have a solid basic knowledge of the profession, but also have a good personal comprehensive ability. When you start to think about this problem, the first thing you need to know is the whole process of the graduate school entrance examination, what stages it has to go through, and what things to do at what time, all of which must be well known in order to arrange it as soon as possible and plan carefully. Therefore, you can follow the process of the postgraduate entrance examination to prepare for the postgraduate examination.

I've just started reviewing, landlord, how much is your QQ?

Summary. Hello, among the 211 colleges, Southwest University is better and easier, and the West Master Normal major is relatively strong, so it is easy to get employed.

I am a teacher of mathematics and applied mathematics, and I want to take the postgraduate examination, but the competition for professional and master's education is fierce, so I want to take the master's degree in mathematics, I don't know whether to take the applied mathematics or basic mathematics, and I want to teach in the school after a diploma.

Hello, among the 211 colleges, Southwest University is better and easier, and the West Master Normal major is relatively strong, so it is easy to get employed.

Our teacher said that the competition for professional and master's teachers is fierce, and recommended us to take the master's degree in mathematics, is that true?

The normal profession is indeed a bit more competitive, but it is very good to be a teacher when the normal class comes out, and I am now at work.

It's easy to appreciate the benefits of a teacher.

Enviable winter and summer vacations.

I kind of regret that I didn't apply for the normal class at the beginning.

If you want to study mathematics, you can take the teaching certificate, but if you are not a teacher mathematics, it is difficult to get a job in a big city.

But now there is no restriction on majors for graduate students, so I want to take a master's degree in research, and I want a diploma if I want to find a general 211 to find a job, and the teaching qualifications have passed, so I will be ready to prepare for the graduate school entrance examination.

It's okay to have a master's degree, but the competition in the normal class is really fierce, relatively speaking, a master's degree. If you study a little lower, there are advantages and disadvantages of both, that is, which direction you want to test, whether it is basic mathematics or applied mathematics.

I think applied mathematics is better, because applied mathematics is a normal major, and the examination editor sometimes requires the major, so the basic mathematics is stuck.

Okay, I'll just ask, I'm sorry for you.

You're welcome, can you like it if it's convenient? Thank you very much! Kiss.

The mathematics in the professional course is very difficult, and it must exceed the mathematics of the postgraduate entrance examination, so there is no need to take the test again.

For people in other majors, some majors do not need to take mathematics, such as art. Some majors take mathematics, but the degree of difficulty is different, mathematics.

The first and second are science and engineering, and the third and fourth are economic.

Mathematics I and Mathematics III assess advanced mathematics, linear algebra, and probability. Mathematics 2 and Mathematics 4 do not need to test probability.

The mathematics assessment requirements of science and engineering are higher than those of economics, mainly in terms of multiple points, which has a certain degree of difficulty.

In Mathematics II, Advanced Mathematics accounts for 80%, linear algebra accounts for 20%, and conceptual statistics is not examined, while the difficulty of Advanced Mathematics in Mathematics II is about the same as that of Mathematics I.

You can go to the examination syllabus of the relevant school, some majors are not mathematics for Hong, but two professional courses, and the specific subjects are formulated and debated by the colleges and universities.

Hello, it was a pleasure to help you, thank you.

Classification of mathematics for postgraduate entrance examination in each major (number one, two, three, four).

Mathematics 1: Contains line algebra, high numbers, and probability. The applicable disciplines are:

1. All second-level disciplines and majors in the first-level disciplines of engineering, such as mechanics, mechanical engineering, optical engineering, instrument science and technology, metallurgical engineering, power engineering and engineering thermophysics, electrical engineering, electronic science and technology, information and communication engineering, control science and engineering, computer science and technology, civil engineering, hydraulic engineering, surveying and mapping science and technology, transportation engineering, ship and ocean engineering, aeronautics and astronautics science and technology, weapons science and technology, nuclear science and technology, biomedical engineering, etc

2. Materials Science and Engineering, Chemical Engineering and Technology, Geological Resources and Geological Engineering, Mining Engineering, Petroleum and Natural Gas Engineering, Environmental Science and Engineering, and other first-level disciplines and majors with high mathematical requirements

3. The first-level discipline of management science and engineering in the category of management.

According to this division, the vast majority of computer science majors in colleges and universities will choose to take mathematics 1, which is also the minimum mathematical foundation necessary to engage in computer science.

Mathematics II: Contains line algebra and high mathematics. The applicable disciplines are:

1. All second-level disciplines and majors in the first-level disciplines such as textile science and engineering, light industry technology and engineering, agricultural engineering, forestry engineering, food science and engineering, etc

2. Materials Science and Engineering, Chemical Engineering and Technology, Geological Resources and Geological Engineering, Mining Engineering, Petroleum and Natural Gas Engineering, Environmental Science and Engineering, and other first-level disciplines and majors with low mathematical requirements

Mathematics III: Often referred to as economic mathematics, it includes line algebra, probability, and high numbers. The applicable disciplines are:

1. The first-level disciplines of applied economics in the category of economics include statistics and quantitative economics

2. The first-level disciplines of business administration in the category of management, including the second-level disciplines and majors of enterprise management, technical economics and management

3. The second-level disciplines and majors with high mathematical requirements in the first-level disciplines of agriculture and forestry economic management in the management category.

Mathematics 4: including line generation, probability, and high mathematics, but the assessment content is different from mathematics 1, which can be referred to the outline. The applicable disciplines are:

In addition to the above-mentioned compulsory second-level disciplines and majors of Mathematics III, the rest of the second-level disciplines and majors can choose Mathematics III or Mathematics IV; In addition to the above-mentioned compulsory second-level disciplines and majors of mathematics III, the remaining second-level disciplines and majors in the first-level disciplines of business administration in the category of management can choose mathematics three or mathematics four The second-level disciplines and majors with lower mathematical requirements in the first-level disciplines of agriculture and forestry economic management in the category of management

That's all there is to it.

The scope of the test is not the same, and there is no comparison.

Derivative of the equation y=ax2+bx+c yields y'=2ax+b.Substituting the tangent slope k=y'=2ax0+bThe point-oblique equation for listing the straight line yields y-y0=(2ax0+b)(x-x0)

This is the tangent equation, which is substituted by x=0, y=0 to get y0=x0(2ax0+b).And since y0=ax02+bx0+c, so the bippial ax02=c, and since bx0 is reduced, b is an arbitrary real number. Deformed from ax02=c, c a=x02 x02 is equal to zero, so c a 0

Do you understand?