How to review for high math and how to review high math

The theorems in the textbook, you can try to reason by yourself. This will not only improve your proof ability, but also deepen your understanding of the formula. There are also a lot of practice questions.

Basically, after each class, you have to do the questions of the after-class exercises (excluding the teacher's homework). The improvement of mathematics scores and the mastery of mathematical methods are inseparable from the good study habits of students, so good mathematics learning habits include: listening, reading, homework, listening:

You should grasp the main contradictions and problems in the lecture, think synchronously with the teacher's explanation as much as possible when listening to the lecture, and take notes if necessary After each class, you should think deeply and summarize, so that you can get one lesson and one Reading: When reading, you should carefully scrutinize, understand and understand every concept, theorem and law, and learn together with similar reference books for example problems, learn from others, increase knowledge, and develop thinking **: Learn to think, explore some new methods after solving problems, and learn to think about problems from different angles, or even change the conditions or conclusions to discover new problems, after a period of study, you should sort out your own thinking to form your own thinking rules Homework:

In short, in the process of learning mathematics, we should realize the importance of mathematics, give full play to our subjective initiative, pay attention to small details, develop good mathematics learning habits, and then cultivate the ability to think about problems, analyze problems and solve problems, and finally learn mathematics well

In short, it is a process of accumulation, the more you know, the better you learn, so memorize more and choose your own method. Good luck with your studies!

Just take a look at chapter four. Memorize the formula from the last chapter, and it's nothing!

Just read all the review materials given by the teacher and understand the basic formulas.

Advanced mathematics is mainly reviewed in three aspects: concepts, computing ability, and comprehensive analysis thinking methods.

1. Basic concepts.

It is best for candidates to go through the textbook before coming into contact with the tutorial book so that they can have a general understanding, and it is best to combine it with the syllabus, so that it is targeted. There are many things in the book that are written in great detail, and when reading them, it is necessary to grasp the main contradictions and make trade-offs, specifically to focus on the parts of the syllabus that require "understanding" and "mastery".

The proof of the theorem and the like can be skipped, such as the limit, which looks dizzying" — Language is the work of a fellow in the mathematics department, so you just need to see a rudimentary function and use the "substitution method" to find its extreme limit at a certain point.

2. Computing power.

Most people must have this feeling: when a math paper is sent, the problems will be done, and there are ideas, but as soon as they do it, they are full of loopholes, and there are always mistakes, and the result is naturally not enough time.

In the final analysis, it is because I never practice, when I see a problem, think about the idea first, if there is no obstacle in the method, I think there will be no problem, in fact, if you really do it, it is likely to find that it is not as simple as you imagined.

3. Thinking methods.

Since the knowledge points of mathematics for postgraduate entrance examination are very wide, and the coverage that can be examined in a paper is limited, it is natural that the comprehensive requirements will be improved. Therefore, at this time, some mathematical thinking methods: classification discussion, number and form combination, micro element classification and block analysis, etc., will come in handy.

Since the status of functions in higher mathematics is very important, it is necessary to be familiar with the properties of some commonly used functions, and it is best to combine numbers and shapes when it comes to this, so as to facilitate analysis, and not be limited to Cartesian coordinates.

First of all, you should sort out the knowledge points. Conduct a comprehensive review of what you have learned. To check and fill in the gaps, we must do the following things:

1. Deeply and accurately understand the concept; Clarify the formulas, the principles of theorems and the process of forward and reverse derivation; Grasp the connections between various knowledge points.

2. Summarize the knowledge points of each unit, master the main solutions of typical reminders, pay attention to the general methods, and form the standardization of problem solving.

3. It is necessary to find the key points and integrate the horizontal connections between the knowledge points, so as to deepen and improve the knowledge points learned.

4. The purpose of simulation training is not to bet on the problem. It is close to the proposition direction of mathematics in the college entrance examination in recent years. Combined with their own reality, pay attention to the reality of their own level, and do several sets of comprehensive mock questions with false authenticity.

5. When doing mock questions, try to get a high score, and then work the review questions, problem solving methods, and key steps. Do these jobs well, and the math of the college entrance examination will not be so scary.

The following is my personal experience, math review, not only high math.

I've never studied math either, high math, probability is 62, linear algebra is still hanging. At that time, I was also going to take the graduate school entrance examination, so I studied hard, and finally took the math 1, 139, which shocked many people.

First of all, self-learning mathematics is a very hard work, and it is necessary not to be discouraged and unyielding.

Then start learning.

First, now in the summer vacation, read the textbook, buy the answers to the post-class questions, the textbook is the foundation, all the knowledge points in the textbook are read, and I have done the example questions more than once, among them, there are too many after-class questions, and I can only choose the representative ones to do, so that mathematics has a certain foundation, and at the same time forms a simple system, and has an impression of mathematics as a whole.

Second, from the summer vacation to mid-October, do a review of the whole book, recommend Li Yongle, try not to leave difficult points, and at the same time, if you don't understand that part, you can read the textbook for a while, the first time will be very hard, but stick to it, look at it again, the second time is much better, this is also, at least twice. At the same time, sort out the wrong question book and sort out the classic questions.

Third, from late October to mid-December, do past papers, while constantly reviewing the textbook and reviewing the whole book.

Fourth, the rest of the time is to look at the wrong question book, look at the whole review book, do the questions to stay in shape, and prepare for the exam.

Believe in yourself, you're fine.

To improve the efficiency of reviewing mathematics, you should pay attention to the following five points:

First, the review should be based on the textbook, take the syllabus as the criterion, study is more important than "fine" rather than "more", it is enough to do a good job of a set of reference materials, to prevent repetition and greed.

Don't chew it badly, lay a solid foundation, and don't miss a single knowledge point.

To read the textbook thoroughly, it is necessary to be accurate, familiar and spiritual. "Accurate" means that each knowledge point must be accurate, and it cannot be ambiguous or ambiguous.

Therefore, when reading a book, you should not take a blind look at the flowers, but study it word by word, and be sure to achieve a thorough understanding. "Familiar" is to learn the content to remember accurately, practice, use handy, just look at not practice is not good, do a good job in each question is an important part of the learning method, some topics will see, really ask you to do it may not be able to do. In addition, the questions must be standardized, and the written text descriptions, equations, formulas and important calculation steps must meet the requirements.

"Spirit" is to learn to use knowledge flexibly, not to memorize, to be familiar with theorem formulas, various variations and applications of laws, to think repeatedly about its essence and the internal relationship with other knowledge, to practice "one problem with multiple solutions", so that the more you learn, the more flexible you become.

Second, the review of textbooks should be done: check and fill in the gaps. If you don't understand or don't understand the content you didn't understand in the past, you can thoroughly understand it through review.

Do not owe debts when the unit passes; String knowledge together into "strings". Even if the content that has been learned is well mastered, it is necessary to systematize the knowledge through learning and form a whole, which is not only easy to remember, but also easier to apply; Through review, we can clarify the vertical connection between the front and back of knowledge, as well as the horizontal connection with other disciplines, and grasp the rules to facilitate problem solving.

3. Listen to lectures after preview, and write homework after review. The correct way is to preview the content to be reviewed before listening to the class, and do not omit every knowledge point.

Check whether you really have mastered it, and then do your homework. Review the knowledge when you encounter a problem until you understand it. After the homework is corrected or the answer is found wrong, don't rush to ask others, check it yourself to see what the reason is, and then change it after finding the reason.

The basic skills must be solid, the basic score must not be lost, and the first 12 multiple-choice questions should be guaranteed to be correct more than 10 as much as possible, so that 50 points are guaranteed. Probability analysis questions are usually relatively simple, and they are used to using a few methods in the textbooks of the third year of high school. Solid geometry, this spatial concept should be clear, we must establish a model diagram in our minds, think of auxiliary lines and the like, and the problem of angle should be clear, usually the vertebral body is the place to investigate.

The function problem is definitely an indispensable mathematical problem in the college entrance examination, and it can be investigated in disguise, because he has many ways to solve it, so he must grasp them all, and then focus on reviewing several of the most commonly used methods, general methods. The problem of circles and ellipses is also to be paid attention to, and there are many types of problems such as parabolas, so you must master the general method of solving the problem while memorizing each formula, so that writing out a few steps will give you a score of how many steps, and you will not fall too far. In the usual papers, you should refer to a lot of exercises, and if you do more types of questions, the solutions to some questions will naturally come out.

I hope to get excellent results.

Take the math book from start to finish and see what you won't be able to do. For those who can't do it, you must first be able to do the problems in the book, and then find relevant topics to do. I'm sure your math will improve. Generally, a score of more than 100 in such a college entrance examination is not a problem.

The most important thing is to do the basics first, from easy to difficult.

During the college entrance examination review, according to the successful experience of many college entrance examination champions, the classification and compilation of college entrance examination questions in recent years can be done several times.

In the first round of review, you should follow the teacher's review progress, do most of the questions in the classification compilation, and if you encounter a question that has no idea within 15 minutes, you will put it aside for the time being. Make the most of the two hours of your mind when doing the exercises, usually 8:00 p.m. to 10:00 p.m

00 to do the required number of exercises to improve the speed and accuracy of the questions. After comparing the answers, mark the mistakes and the questions that are difficult to do and cumbersome to do, and write them down in the correction book. In this way, when doing other question sets, if you encounter similar questions, you can draw inferences from the real questions of the college entrance examination from the parent book, and gradually form a solution idea, and you can touch the analogy.

In the second round of review, you should do some mock questions and advanced questions to improve your problem-solving ability. This time, I focused on tackling the more difficult problems that I couldn't solve the first time, and redid the ones that were marked. During this period of time, you should immerse yourself in the difficult environment, combine mock questions and college entrance examination truths, and focus on overcoming your own weaknesses.

About 15 days before the college entrance examination, the last exercise should be arranged. On the one hand, you can do the exam questions from all over the country last year, and review the typical questions in the marked questions against the wrong book; On the other hand, according to the exam instructions, familiarize yourself with the ideas of the local college entrance examination. At this time, it is necessary to avoid difficult problems, deviations and strange questions, and focus on the practice of basic questions to ensure their stability.

Be good at summarizing the rules of past questions, and be able to solve multiple problems, think more, and change more, and you will gain a lot from preparing for the college entrance examination mathematics test!

The most important thing to prepare for the college entrance examination mathematics is to do more questions, buy a college entrance examination ** paper, and conduct special training for multiple choice questions, calculation questions, and application questions, and you will find that your grades will improve significantly after a while.

Mathematics for the college entrance examination requires an overall grasp of the knowledge structure, listening carefully in class, doing practice questions carefully after class, and sorting out notes for wrong questions. In addition, you should also pay attention to the exercise of thinking, and learn to connect knowledge points after seeing the questions.

The question types of college entrance examination mathematics will not change much every year, and you can do more real or mock questions in the college entrance examination in previous years, review horizontally, and review the modules separately. The most important thing is to keep simple math concepts in mind.

I am also a senior in high school, and I personally feel that I can keep up with the teacher's pace in class, don't miss every review point, and then go home and buy a set of questions that are different from the school and do it repeatedly.

Focus on the basics, first do half of the after-class exercises, read and review the whole book around the summer vacation, start to do real questions in September, summarize more question types and take notes, and master the basic question types of problem solving ideas.