First of all, listen to the teacher carefully. This is the main reason for getting good grades. Listen attentively, follow the teacher's thinking, don't be distracted, and don't listen at the same time. Secondly, we should pay attention to every word the teacher says, because mathematics is famous for its rigor, and there are serious differences between words, and there are infinite mysteries hidden between words. Pay attention to taking notes when listening to the lecture. For example, the teacher talked about a difficult geometry problem, but he didn't understand it at the moment, but he had to write down the problem and the solution, and think it over when he got home. Second, we should actively raise our hands to speak in class, and the benefits of raising our hands are really many! (1) can consolidate the knowledge learned in class. (2) Exercise your eloquence. Those vague ideas and mistakes can be taught by teachers. It's killing three birds with one stone. In short, listening should be done with hands, mouth, eyes, ears and heart. Third, extracurricular exercises. Confucius said, "Learn from time to time". Homework after class is also an important part of learning and consolidating mathematics. Pay attention to the accuracy and speed of solving problems. Accuracy means accuracy, concentrate on completing your homework independently, strive to be accurate once, and correct any mistakes in time. And speed is to exercise your concentration and sense of urgency. Doing this often helps to improve the working speed. I won't be nervous during the exam, and I won't lose sight of one thing. Third, review and preview. Mathematics review is usually arranged every night. After finishing my homework that day, I will briefly look at the new knowledge I will learn the next day, and then recall what the teacher said. When I sleep in bed, I will "watch" the teacher's class in my mind like watching a movie. If there is any problem, I will get up and read it at once until I understand it. Every Sunday, I will also summarize, review and preview the week's homework. This is good for learning mathematics, and you won't forget it if you master it firmly. Fourth, improve. After reviewing your homework, do some climbing questions. Doing this kind of problem, thinking independently as much as possible and trying to find out the hidden conditions are the key to solving the problem. If you really can't think of it, you need to look at the reference books and consult your teachers and classmates. In short, seeing more, doing more, asking more questions, being open-minded, diligent and keeping a positive spirit are the key. There are more than these scientific learning methods, and everyone has his own unique skills. As long as we exchange experiences and learn from each other's strengths, our grades will certainly improve. The summary is as follows: 1. Thinking: Thinking is the core of mathematics learning methods. Thinking is of great significance in learning this course. When solving math problems, we should first observe, analyze and think. Thinking can often find out the characteristics of the topic and find the breakthrough and simple method to solve the problem. Around us, students who really study well have the habit of thinking and thinking hard, so the more they use their brains, the smarter they become, and the more they think hard, the better they become. 2. Practice more: help digest what you have learned and achieve mastery. After class, we often deduce the formula that the teacher said. Don't read, recite. In this way, I can master the formula thoroughly and lay a solid foundation for the deformation calculation of the formula. 3. Cultivate the spirit of creativity: The so-called creativity means thinking of new methods, making new achievements and establishing new theories. Creation is not limited to the methods and textbooks taught by teachers. Usually, there are some thorny problems. After understanding the methods taught by the teacher, you have to find out if there are other solutions. This will deepen your understanding of the problem, compare the advantages and disadvantages of several solutions, and make the problem-solving thinking reach a higher level.

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