I m very bad at math, how can I improve?

To enhance your interest, you can find a beautiful or handsome classmate of the opposite sex who studies well to help you with your homework, and slowly fall in love with mathematics.

Ask a tutor to start with the basics, the stronger the foundation, the better you will learn in the future.

Buy a tutor machine, and if you don't understand in class, you will continue to listen at night.

Do more questions. Hope.

Heightens the sensitivity of the most numerical numbers.

Do more questions, practice more, and the most important thing is to memorize the formula, and don't fall behind a formula.

Brush questions. A type of question, a practice, and a seckill formula, you can draw inferences after mastering it. For example, the Ard's circle problem, the high and middle number series conic curve, etc. As shown in the figure, the vector eccentricity spike formula, and the focus triangle formula.

Repeat the questions, and a knowledge point should be practiced through different question types. In addition to doing more questions or doing more questions in mathematics, repeated suggestions, there will be great progress.

Master the method of doing questions, do more questions, and extract the methods of doing questions from the questions.

This is a matter of logic, and you can look at it from another angle.

In stages, in view of the Zheng Na nature of elementary school Sakura Math, I will skip it directly.

1.In junior high school mathematics, insist on listening to lectures in class, no matter how sleepy and bored you are, don't sleep or wander. Just follow the teacher's progress.

2.High school mathematics, just listening to lectures in class is no longer enough, you need to shout praises without a lot of brushing questions, brushing classic exercises, if the foundation is too poor, you can't learn the answers to the questions, then B station to watch the ** class (free), try to do it when you do the questions and then look at the answers, and there is a big difference between watching and doing and then looking.

Do pre-study, review, and consolidation.

1. Take every math lesson.

The classroom is the main source of knowledge for students." Do your best to attend every math lesson. Colloquial saying: Seeing is better than doing. "In class, you should pay a high degree of concentration, use your brain, think actively and independently, learn the way to go out, and learn in class.

And under the guidance and help of teachers, they plan to follow the procedures to understand the ins and outs of each part of the knowledge, connect the theory with their own knowledge reality, life reality, social reality and think personally, and put the main energy on the analysis of the problem.

2. Combine teaching and self-study.

In the process of learning, you should be good at giving full play to the advantages of teachers and classmates and learning alone. Difficult points and doubts are often difficult to figure out for a while, if you can discuss them with teachers and classmates. It's easy to get a satisfactory answer.

3. Work independently and reason rigorously.

Only in practice can we truly grasp and apply knowledge, and in the process of study, we must be good at combining knowledge with practice and applying it to practice, and only in this way can we discover the shortcomings in learning and make up for the shortcomings in learning. After mastering the basic knowledge, you must develop your ability to analyze and solve problems in problem-solving practice. The time required to solve the problem should not be less than 70 of the total mathematics learning time.

Fourth, do more practice questions to consolidate knowledge.

Exercises must be done on the basis of learning the relevant content in the mathematics textbook, mastering the basic knowledge and the steps and skills of solving example problems, that is, mastering the tools before doing it.

Fifth, the combination of learning and thinking.

Only by thinking can we truly understand knowledge, and we can be flexible when we apply it. Therefore, in the process of studying, it is necessary to carefully study the content of the textbook, raise doubts, and trace back to the source. For each concept, formula, theorem, it is necessary to understand its ins and outs, antecedents and consequences, internal connections, as well as the mathematical ideas and methods contained in the derivation process.

When solving problems, we should try to adopt different ways and methods, and overcome the kind of learning methods that stick to books, are mechanical, and do not know how to adapt. Really understand the knowledge thoroughly.

This is a mental effect, as you said, you only need to deliberately do some divergent questions. I also admit that 120 is not a good hurdle. But if you don't even dare to think about it, you'll never get past it.

You don't have to rely on teachers to teach you this grade, but you can understand something by yourself. You can start with the question type. Step 1:

See if you can find the difficulty of the question, no matter how difficult the question is, it is only one step, and two steps are difficult. Step 2: Accumulate and understand the problems found.

The more you accumulate, the stronger the inspiration.

Part 3: Compare textbooks immediately without accumulating once to see how the difficulties diverge. Be sure to compare textbooks. Do this repeatedly and you will make new discoveries.

Accumulate thick and thin, review the old and learn the new!

First of all, don't think you're bad at math, that's the point. Always encourage yourself, build self-confidence, even if you have mastered a small knowledge point and done a math problem that your classmates think is very simple, you should praise yourself and be happy for your progress. It is not self-deception to give yourself positive psychological hints, after all, there are so many math knowledge points every semester, and mastering one more is worth celebrating.

Secondly, when listening to math class, you must not always tell yourself that you don't understand and then you can't listen to the class well. Many students can't fully understand the class, listen carefully to the teacher's lecture in class, and then review and understand it by themselves after class, combined with the content of the teacher's lecture in memory can not fully understand, you can ask the teacher for advice from your classmates.

Then, the formula must be memorized. When you memorize the formula, your thinking can be more able to keep up with the teacher's questions, otherwise the teacher will already talk about the following steps, and you are still thinking about how the above step came about, and then the following explanation may not be understood at all. For formulas, you can do more simple exercises to consolidate, practice makes perfect.

Finally, don't be afraid of the test questions. There are many questions that you always think you can't do, but in fact, after you read the questions carefully, you will find that you are just bluffed by the appearance of the questions, and the questions themselves are not difficult. Many multiple-choice fill-in-the-blank questions only examine one knowledge point, so you can get many questions right if you know that knowledge point.