I m so confused! Who can help me learn math well in high school?

I was terrible at math in my first year of high school, but in my second year of high school, I tried my best to correct the wrong questions, and the number of wrong questions was four times that of any one of my classmates, so I took the first place in the final exam, and my scores in all the math exams in my freshman and sophomore years were: 88,72,77,90,99,114,129,92,131,142,125,122. My math scores are on the rise overall, and it's all thanks to the problem set, I have ADHD, I can't concentrate, I don't listen to almost half of the math class, I rely on the correction of the wrong questions after class, even people with ADHD like me can, I believe you can too.

Until now, I regret that I didn't realize the importance of the whole question in my first year of high school.

Note: 1I had to listen to it as much as I could, and there was a question about quadratic functions that I didn't listen to, and there was a bend that I couldn't turn around, and I thought about it for about two months, and I was preparing for the college entrance examination at that time, and I suddenly came to inspiration in a politics class, and solved this problem in a politics class, so I must try to listen.

2.Whether you understand it or not, you must take all the notes clearly.

Hello students, mathematics is actually a very knowledgeable subject, those who can learn it are easy, and those who can't learn feel sad to climb to the sky.

Let's share some math learning experience with you. I'm pretty good at math, hehe.

First of all, listen carefully in class. The teacher talks about very basic things in class. It is difficult for a good woman to cook without rice, and only by learning the foundation can she have the capital to rise.

Then, complete the homework carefully, and the homework left by the teacher is a classic question type to practice the knowledge learned in class. Skill comes from practice. Targeted contact with certain classic question types.

Secondly, correct the mistakes, accumulate the questions that you usually do wrong, and avoid repeating mistakes, even if it is a choice. You can't repeat a fall on one mistake.

Finally, if you still find it difficult, it is recommended that you find a front-line training and coach the whole process.

Listen attentively to the teacher in class, do a lot of questions, and ask questions if you don't understand.

I didn't pass math in my freshman year of high school, but in my sophomore year of high school, my math teacher asked us to do a lesson every day.

If you want to learn mathematics well, you must memorize the formulas, and then do a large number of problems, mathematics depends on practice, think about your own ideas, don't ask, ask more, ask classmates and teachers, change the wrong questions in the wrong question book, often consolidate, mathematics will slowly improve.

Step 1: Understand the three major points.

Definitions, inferences, formulas for each concept.

Step 2, Partial Definitions, Inferences, Formula Proof Steps and Extended InferencesStep 3, Practice of Example Problems and After-class Exercises.

Step 1 The exercises for this exercise are basic knowledge exercises and the other is exercises with a certain degree of difficulty. Start with the basics, and when you feel that it is easier, move on to the more difficult exercises.

The most important thing in mathematics is to practice more, and if you don't understand, you can ask teachers and classmates. If you do the same kind of problem ten times and a hundred times, the pig will do it, and you will memorize it if you don't understand it.

Mathematics: Theorems in textbooks, you can try to reason on your own. 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: 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 about it and summarize it, so that you can get one lesson and one lesson 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 **:

To learn to think, after the problem is solved, then explore some new methods, learn to think about the problem from different angles, and even change the conditions or conclusions to find new problems, after a period of study, you should sort out your own ideas to form your own thinking rules Homework: to review first and then homework, think first and then start writing, do a class of questions to understand a large piece, homework to be serious, writing to standardize, only in this way down-to-earth, step by step, in order to learn mathematics well In short, in the process of learning mathematics, It is necessary to realize the importance of mathematics, give full play to one's subjective initiative, pay attention to small details, develop good mathematics learning habits, and then cultivate the ability to think, analyze 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!

I'm a freshman and I've gone through the college entrance examination, so I have a deep feeling about mathematics, which is summarized as follows

1.The study of mathematics focuses on thinking, and the highest level of mathematics is to draw inferences from one another. It is naturally not easy to achieve this state, my method is to compare different questions applied to the same method, summarize their similarities and differences, and after thinking about it, I will naturally have an extraordinary understanding of it; 2.

Establish a collection of mistakes, specially used to collect your own mistakes, collect armpits into a fur, and take it out when reviewing, your state will reach a very good level, and you will be able to get the ideal results in the exam; 3.Do mock papers before the exam, the test papers are almost the best with the real questions, increase self-confidence and better adapt to the exam room; 4.Flip through the book frequently, immediately recall the vague concept, and make a good mark.

If you have any specific questions, you can communicate again, and good luck!

It's just like what I said upstairs, in fact, the method teacher has said it, so we don't need to emphasize it to you. The main thing is whether you are really patient and stick to it. Honestly, it's hard. But, come on! I wish you success.

Students usually only know how to study diligently, but they rarely ask questions. I don't know if you can do it, think about two topics a day, discuss these two topics with your classmates, and then discuss them with your teacher. After a long time, I found that I could do anything.

Mathematics is a rigorous subject, a technique in terms of application, and a theoretical approach to quantitative problem-solving for other courses.

If you find it difficult to learn and can't learn well, the key is that you haven't mastered these theories, methods, and what problems are solved. Conversely, if there are problems that need to be solved, you don't understand what mathematical theories and methods can solve them. The problem now is that we can only learn the theory and method of solving problems first, which is a universal thing.

Mathematically, of course, we are not given a rigid correspondence about which problem is the solution. Like what. You learned the product of two numbers.

What are you actually using it for? If today you are asked to go to the street to buy apples. Now apples are a pound of yuan, and the apple seller weighs you 2 pounds and seven taels.

How much money are you going to give to sell the apples? Can you tell you can't learn math? I'll give you another example.

A farmer made a wooden window in the early years, and the carpenter gave him the money according to the square of the wooden window, 100 yuan per square meter, and now the wooden window is done, and the problem is that the carpenter calculates the square according to the wooden frame of the window, and the farmer said that the square is calculated according to the frame enclosed by the wood set together, and he said that the extra heads on the four corners are not counted. To put this question simply, do you know how to calculate the square of carpentry?

Either you can associate through actual problems, and you understand what problems this thing can solve, then I think you won't be boring to learn, and you won't be able to learn. It's not interesting.

As for the steps to solve this theory in mathematics, it is up to you to be able to apply the relevant theories to each other. You shouldn't want to learn this theory, but forget about the theory you learned earlier. Originally, some of these theories needed to be strung together.

First of all, let me introduce myself, I am a senior math teacher, through years of teaching, I have summarized the following points to help you learn math class well! The details are as follows:

After class, you should learn "three kinds of review".

Deep Pick Theory (Concepts, Theorems, Formulas, Laws).

Deep-cut example questions. It is necessary to "know what it is and know why it is true", so that we can draw inferences from three and draw inferences from one example.

2) Unit Review – After each unit is completed, you should do a unit review and complete the following tasks:

Organize and connect knowledge points to form a theoretical system of units.

Summarize the mathematical ideas and methods of unit theory to bring understanding to a higher level.

Typical examples and exercises in the unit are selected for further study and future review. Through the unit review, the problem of Zhou Qing is completely solved.

3) Pre-test review and post-test summary. Many students don't know how to review before the exam, they only know how to find questions to do and memorize question types. In this way, the knowledge system is often incomplete, lost, and those who have not practiced dare not do it, and the questions they have done may not be done correctly.

Therefore, systematic revision before the exam is important. Through review, students can discover the internal connection between knowledge, grasp the rich connotation and essence of various concepts and principles, integrate scattered knowledge into systematic knowledge, and then form a new "autonomous" knowledge structure. Close the theoretical system of the unit and its connotation and explain it from beginning to end, when you can't say it, open the book and read it, and continue to talk about it until you can explain it all clearly;

The central topics, mathematical ideas and methods that have been reviewed and sorted out in the unit are also described in the above way, so that the focus is highlighted and the pertinence is strong.

Analyze or do the typical examples and exercises.

After the exam, it is necessary to summarize the successful experience, but also to summarize the reasons for the loss of points, find out the ways to improve, and record the points of loss in the "wrong question book", and strive to achieve "no mistakes" for the points lost in the future. Solve the problem of monthly clearance (no monthly exam is required, but chapter clearance is required).

Specialize in mathematics for a period of time, buy a book of exercises that are closer to the college entrance examination, and complete all the exercises in it! Remember to specialize in it for a certain period of time! You'll definitely get something out of this exercise!

The essence of mathematics is in mathematical thought, transformation and naturalization are the most superb, and the combination of numbers and shapes can best reflect what mathematics is studying (high school mathematics 80 uses the idea of combining numbers and shapes, such as probability, I don't use this idea much, this is my experience after getting 147 in a monthly exam), classification is the most rigorous examination of people's thinking, in addition to equations and functions, limit thoughts, etc. High school mathematics must be familiar with each knowledge point in order to be able to understand it. When doing the questions, you should make more pictures, and you don't have to show them on the test paper, but you should have this process on the scratch paper.

Make a plan for yourself, understand a little bit of knowledge every day, and after a little bit of accumulation, you will understand that high school math is a complete one. Hope it helps.

I'm a freshman in high school this year, and sometimes I feel like time is tight. However, I think it is very important to understand and correct mistakes in class, and sometimes it is too late to do another exercise, so you can look at the previous corrections to save time.

High school mathematics is actually very easy to learn, the key is to have the interest and confidence to learn it well, on the other hand, it is necessary to see more typical good questions, and at the same time listening to lectures in class is the top priority, listening carefully to the teacher in class than spending more time on self-study can achieve twice the result with half the effort, of course, it is not so simple, I will talk to you about some experience when I have time.

To be honest, mathematics still needs a certain sea of questions, but don't die and pay attention to summarization and ideas. High school mathematics is divided into large plates, solid geometry, functions or something, you can practice plates, and you must understand what you don't understand.

1。Do a good job of reviewing and previewing, first understand the basic concepts in the preview, combine the teacher's ideas and your own understanding of the preview in class to understand the knowledge, do a good job of basic exercises, not sloppy because the homework is simple, go home and review the notes first, and start to do the homework, while thinking about the knowledge system taught on the day.

Remember, you should do the revision and preview every day, and you should not fall behind in a day.

2。Do yourself an appropriate amount of questions every week, such as "Jingbo", "Dragon Gate", etc., which can be appropriately difficult.

Remember, don't just focus on the hard questions, the basics are also important.

3。Make your own set of mistakes, find and correct your typical mistakes.

Remember, don't think that the set of mistakes is unimportant, it's the focus of the final review.

4。At the end of each chapter, you should make a summary, sort out the knowledge points of this chapter, summarize the key points and the points that are easy to make mistakes in the past, and make yourself organized.

Remember, don't be sloppy, you can use it when you review, it's much better than turning a book, after all, you know yourself best.

5。If you have any problems, you must ask the teacher if you don't understand, and the gods can't save you if you don't ask for a long time.

I just got the exam this year, more than 140 in mathematics, you can add me as a friend, you can help you, my major in college is mathematics.

First, listen to lectures in class, especially if you don't know, this is the most important thing, the first choice of all problems is to solve them in class, and the second is to discuss them with teachers or classmates after class.

Second, you will copy the homework, you won't think about it, you can't think of it with the first solution, the purpose of copying homework is to save time, you can't copy it directly without looking at it, you have to copy it while reading it, if someone else's practice is better and simpler than you know, you can do it yourself when you do it, and you may be able to save some time when you take the exam.

Third, when you are interested in going home, find some questions for yourself to do, the purpose of doing questions is to strengthen the thinking mode, so that you can have ideas and even write the process directly when you see this type of question, but you must pay attention to the time and ensure at least 8 hours of sleep, so that you can do the first one.

If you can do these three things, you can form a virtuous circle, not only to improve your grades, but more importantly, to increase your interest, and to be interested in it, you will be motivated to support you.