Math is very tangled, how should I study well in high school? Solving...

In fact, now that I think about it, there are rules to follow in high school math knowledge.

Do you feel entangled, do you not know how to start with many questions?

If you want to learn math well, it is important to know how to solve problems.

For high school exams, most of them are low-grade and mid-range questions, and the types of questions in each set of test papers are similar.

Here's how to learn it:

First of all, the class must be certain, be sure to listen carefully, no matter whether you think the teacher is good or not, you must listen carefully, follow the teacher's ideas, and do not understand in time to record in the book, don't think at that time, the teacher's thinking is given priority (by default you already know this question), and then go out of class to ask for clarification. The exercises that the teacher asks you to do in class should be done carefully, and it doesn't matter how the teacher answers. Generally, when teaching a new class, the questions required in class will not be difficult, and they are all very basic.

Secondly, the homework assigned by the teacher: This is a summary of the content of the class, so it is important to take it seriously. It is recommended that before you do it again, try to remember the content, formulas, and methods that the teacher talked about in class, read the book, refer to the notes in the class (ppt is also OK), and then feel that you are almost done, and then do your homework, the effect will be better.

Finally, there is the review after class: the review should be aimed at consolidating your weak points. Do some practice problems (be sure to calculate the correct result, you can't look at it at a glance and think you can do it, because math problems are to be implemented to the final result), and you can't look at the master and look at the master.

When doing exercises, don't ask for more, but master the method, what kind of question to think, what kind of problem how to solve.

In addition, you can prepare a correction book, write down the questions you have done incorrectly, or the questions that are difficult to understand (be sure to write the correct answers), and then use a pen of other colors to write some formulas, theorems, or methods to remind yourself to pay attention to around the questions. At the end of the book, you can write down the formula that you are easy to forget.,Don't have to spend a long time to summarize.,In the usual encounter, "Oh, I forgot this formula.,What's coming......Write it down. These are the formulas you tend to forget.

Before the exam, take out this book and look at it, and you will definitely be confident.

Some theorems are not memorized, but understood and applied!

Geometry is about developing one's own sense of space, and algebra is mainly about operations.

Sometimes it is still necessary to deepen the understanding of a type of question, be good at finding out the knowledge points from the questions, and then find some questions of the same type to do, learn this knowledge point, and then integrate it.

The sense of accomplishment will slowly turn into a hobby, and then you will fall in love with math!

If you want to do well in the exam, you must do more questions and think hard; If you want to study for the exam, you have to study more, cultivate your interest, and think hard.

Basic Poor Enroll in a class Do a good job of practice You have to pay more than others to do a good job thoroughly.

1.It's important to do your best.

2.To correct mistakes, to taste.

1. Read your notes first and then do your homework.

Before doing homework every day, you must first read the relevant content of the textbook and the class notes of the day. Whether or not they can be so persistent is often the biggest difference between good students and bad students. Especially when the exercises don't match, the teacher usually doesn't have the types of exercises that have just been talked about, so they can't be compared and digested.

2. Strengthen reflection after doing the questions

It must be clear that the question you are doing now must not be the question of the exam. But use the ideas and methods of solving problems that do the theme now. Therefore, we should reflect on every problem we do and summarize our own gains.

3. Take the initiative to review, summarize and improve.

1) "Read" textbooks, notes, district unit test papers, and school weekend test papers from beginning to end. Read them while tagging them and indicate what to extract later. Make it a habit to mark the material at any time and tell yourself what to read the next time you read it.

2) Divide the content of this chapter into two, one part is the basics, and the other part is typical problems. A summary of the use of the two sections), which are listed in one of these two parts and do not omit them.

3) In the basic knowledge, you should list all the definitions, theorems, laws, and formulas you have learned. It is necessary to achieve two uses of three skills. That is, it can be pronounced, symbolic, and derived. At the same time, it can be applied from both positive and negative aspects.

4. Accumulate data at any time.

Pay attention to the accumulation of math review materials. Take class notes. District unit tests, various test papers, are organized in chronological order. Each time you read, mark the key points of the next reading. In this way, the review materials can be read more and more precisely, and they can be seen at a glance.

5. Reasonable planning step by step.

High school is very intense. Every student has to put almost all of their energy into it. Progress is rapid, developing a longer-term, realistic learning goals and plans, such as the end of the first semester, the plan to achieve the class average, the first year, the first year to achieve the first third year, and so on.

In addition, you should also make a study plan for yourself, make detailed arrangements for your scattered time, and make reasonable small adjustments in time.

First of all, you must remember the basics. Especially those in bold letters. Second, you need to be able to complete the exercises at the end of your high school math book to strengthen your foundation.

This way you can easily get 110+. Then you need to do some questions to raise the level, and you need to practice a lot of national test papers in the past ten years and what are the joint examination questions of various provinces. If you want to get close to 150 points later, you need to do more advanced questions on your own.

To sum up: the foundation is the most important, at least you must be able to do all the exercises at the back of the textbook, and if you want to get a high score, you have to strengthen your training. Think of as many ways to solve a problem as you can and expand your thinking. Well, I hope this helps.

How do you learn math well in high school?

High school mathematics is a continuation of middle school mathematics, and they all belong to the category of elementary mathematics. When you are ready to go to high school, it is self-evident that you can learn high school math well, and everyone knows the importance of it. So how to learn high school math well is something that every student and parent who is about to enter the first year of high school wants to know.

Preview before class. Listen carefully in class, actively communicate with the teacher, use both hands and brains, and take good class notes.

Review in time after class and complete class notes.

Complete assignments independently.

Take the homework corrected by the teacher seriously and correct the wrong homework in a timely manner.

After each chapter, it should be summarized, and each book should be summarized after learning. Discover your own problems and shortcomings in time, adjust your learning style and plan in time, and strive to overcome the mistakes made in this chapter in the next chapter, correct your mistakes, and make up for your shortcomings, so as to make better progress.

Many of the above steps are outline-based and need to be constantly adjusted according to your own situation. Discussion and questions are welcome.

There is still a big difference between high school knowledge and junior high school knowledge. It's like a faulty climb and difficulty. I have a good foundation in junior high school math, but it's only slightly easier than the average person when I learn high school math. So, don't take it lightly.

Of course, as a subject, mathematics is not very difficult. Step by step, it's still relatively easy to learn.

After high school, the first thing is to further extend the knowledge of junior high school, starting from the set, reshaping the edifice of mathematics, and then from this, functions, sequences, trigonometric functions and other knowledge. Secondly, it is a brief introduction to other branches of mathematics, such as probability, statistics, programs, etc.

When studying, first try to understand the concepts as thoroughly as possible, which is the most basic thing. Secondly, it is necessary to grasp the relationship between various concepts and variables. Finally, let's focus on problem-solving skills, which is also a step to deepen the understanding of concepts and the relationships between various variables.

If you can do all of this, there won't be much of a problem with math.

Many students should start with the basics to improve their math scores. Many students feel that the basic knowledge is too simple, and they can basically read it twice. This kind of "feeling good about yourself" is an illusion, and when you actually take the exam, you feel that you don't know where to start, which is a sign of a weak foundation, and you must first lay a solid foundation to improve your math scores.

For poor students, the textbook is the secret book for learning mathematics well, understand all the definitions, formulas, and theorems in the textbook, and strive to memorize all of them on the basis of understanding, and master every example problem and every after-class question. We know that only by knowing the formulas and theorems by heart can we draw a counter-argument.

3. There are two advantages to learning and applying the knowledge of textbooks: first, to strengthen the foundation; Second, improve the ability to score. Many students only know how to do questions, but do not know how to summarize, and they do not reflect any learning effect. Therefore, it is very important to summarize after doing the questions, and only by summarizing carefully can we continue to accumulate experience in doing questions, so as to achieve ideal results.

High school mathematics is nothing more than a few modules: solid geometry, functions, sequences, triangles, complex numbers, and so on. If you have a particularly poor foundation in mathematics, it is recommended to start with the module and learn it in different areas, which module is simple to come first, such as complex numbers, solving triangles, etc.

To use the answer reasonably, and then look at the answer when you can't answer it, you must remember that you must have your own idea in each question, and you must also have an idea for the question that you can't know, such as the idea is stuck in that place. Be sure to study math in a solitary and quiet environment. Learning math is actually a very enjoyable process.

High school mathematics is mainly to test people's thinking ability, if everyone is similar, then rely on doing more exercises to improve the ability to solve.

Therefore, success is without it, only diligence!

Since you have a good foundation in math, it will actually be much easier to learn. That is to say, in fact, mathematics is fundamental. Then, since the foundation is not wrong, you can enter the promotion stage.

That is, you can practice more. Then increase your volume. In this way, the results will get better and better.

The emphasis is on preview, to read the textbook several times before the teacher goes to class, because the pace of high school classes is very fast, it is easy to keep up, and there is to brush the questions, mathematics is a science, test the thinking ability, to brush more questions, see more question types, the exam can be easy.

The premise of good high school mathematics is to lay a solid foundation. If the foundation is good, that's half the battle. In the process of learning, students should master all the example questions, chapters, and after-class exercises in the textbook and be proficient. If you achieve the above level of learning, you will have no problem studying high school mathematics at all.

If junior high school finds a learning method that suits you, you only need to work hard, but if junior high school is simply listening to the class, you will not find a learning method, then don't spend too much time in high school, here, first adapt to the new teacher's teaching methods, and then appropriately preview more, the first year of high school do not need to high-frequency brushing questions (not to say that you don't write at all, but don't put all your energy on it), the more difficult to digest knowledge points, don't just digest yourself! Ask the teacher, and the teacher will usually be willing to answer.

Listen carefully in class, and after class, you will understand more and figure it out, and your knowledge will be comprehensive. Buying a workbook, starting from scratch, and completing it carefully will help you find shortcomings and loopholes.

Back to the textbook!! Textbook examples should be understood! Even if the foundation is poor, you have to return to the textbook!

It is recommended to brush the past questions in the third year of high school, and through the past questions, you can understand the test points and the knowledge points that you don't understand, and then go back to the textbook. Listen to the lectures, especially when you are commenting on the test papers.

High school math is still relatively easy, you can study it on your own first, see if you don't understand that aspect, practice more, and ask the teacher more after the start of school, and do more practice problems.

First of all, a good foundation in junior high school mathematics does not mean that you will be able to learn high school mathematics well, and there is a big difference between the two. For the study of high school mathematics, it is necessary to keep in mind the formulas and basic knowledge, master the methods of doing problems, practice more, and strengthen flexibility.

The easiest way to do this is to do more questions and do a lot of them. If the amount of questions goes up, it's no problem. Although the tactics of the sea of questions are not good, it is the best way to solve the problem.

In class, you still have to listen carefully, don't know how to ask the teacher, do more exercises, in order to learn well. Study hard and practice hard.

Yes. I'm a science student, and I still have some insights into math learning.

Everyone has their own way of studying, what to think about the wrong question book, brushing questions, answering questions are all good methods, but I only brush the questions, and the second thing is to listen carefully in class, which is the most important thing.

To learn mathematics is to practice more problems, practice more, and memorize formulas.

There are many skills in mathematics, and I usually do more problems and learn problem-solving skills.

If you have a good foundation in mathematics, it is relatively easy to learn high school mathematics well. However, high school mathematics still needs to have a method and more training. So you can buy some exercise books by yourself. Relatively speaking, it's a little more simple and basic. And you have to know how to generalize.

If you want to improve your math foundation, it's important to plan your time and make a plan. In fact, most of the reasons for the poor foundation of high school students in mathematics are that they have not thoroughly studied the knowledge points of the textbooks and have not mastered them deeply, resulting in no chance to improve their mathematics scores. Therefore, the usual study time should be reasonably arranged, make good use of the time to sort out and consolidate the knowledge in the textbook many times, listen carefully to the teacher's mathematical knowledge points in class, learn to take good notes even if you don't understand, think diligently after class, and ask more good classmates or teachers around you.

For all the example questions in the textbook, students with poor foundation should not ignore them, but should study them more to understand and master the knowledge points to be used in these questions.

In addition to planning your time, you also need to make a good plan. For example, the chapters in the textbook should be carefully reviewed every day or week, and the more difficult chapters should be read and thought about many times. For the formulas, theories or theorems derivation process of each chapter, you must clearly grasp it, and learn to draw inferences from all the knowledge points of the textbook, and do not learn one tendon.

Stick to the tactics of sea of questions and practice more math problems. High school students want to say goodbye to their poor math foundation, in addition to attending classes well, they should practice doing math problems more in their spare time, after all, the sea of questions tactics can help improve their grades. In the process of doing questions, if you encounter a problem that you don't understand or is difficult, you must not back down and learn to face the difficulty.

When you see a difficult problem, you should look and think about it many times, and carefully figure out what knowledge points, theories, or formulas are used in these questions. If you really don't know how to do it, you should take the initiative to ask the teacher or a student with excellent math scores, and don't study alone, after all, this kind of learning is not effective at all.

To improve the foundation of mathematics, the problems that are often practiced or made wrong in exams should not be underestimated, so our students should also prepare a book for themselves to record the wrong questions. Accumulate daily mistakes and problems encountered in exams, reorganize the knowledge points to be used in these questions, and find similar questions for this type of questions and practice many times until you fully understand them, and you can deal with these problems easily and easily solve them in the future.