How to learn math well

Answer 1

Here are some ways to learn math well:
1. * * Increase calculation ability **: Increase calculation ability through time-limited training. For example, use a timer to train for 10 minutes every day.
2. * * Eliminate sources of interference **: The learning place should be far away from sources of interference such as mobile phones. You can't overestimate your self-control and avoid the existence of things that interfere with your learning.
3. * * Swipe questions on demand **: Swipe questions is necessary, but not all questions are worth it. He could choose a topic based on his own knowledge flaws. After each exam, he could analyze the test paper to find out the flaws in his knowledge and brush up on the weak links. At the same time, they should pay attention to the wrong questions, sort out the wrong questions and review them often. They should also carry out special exercises for the same type of questions.
4. * * Focus on the fine questions **: Focus on the "fine questions", such as the "mother questions" that cover multiple test points and the "wrong questions" that appear more frequently in the same type of questions. Studying and refining these two types of questions repeatedly can improve learning efficiency.
5. * * Pay attention to textbooks **: Read the textbook carefully, answer the questions in the textbook one by one, and learn the knowledge points from the shallow to the deep. Every question and thought process in the textbook was carefully designed to help one understand new knowledge in a comprehensive and accurate manner.
6. * * Follow the "study-test" cycle **: The learning process includes input (listening to the lecture), processing (thinking), and output (solving the problem). You can't just stay at the input stage of listening to the lecture. You also need to think, process, and solve the problem to output. This is to avoid the situation of "learning well and failing once you take the test" and repeated mistakes.
7. * * Calculation **: Junior high school is the golden period to cultivate computing ability, which will affect high school mathematics learning. When faced with complex calculations, one had to be emotionally stable, have clear calculations, have a reasonable process, have a uniform speed, and have accurate results. One also had to be confident and strive to get it right the first time. One had to think carefully before writing. One had to do less mental calculations, skip steps, and write clearly on draft paper.
8. Basic knowledge understanding and memory: Understanding basic mathematical knowledge must be accurate, simple, and comprehensive. It can be divided into two levels: the formation process and expression of knowledge, and the extension of knowledge and the mathematical thinking methods and thinking methods contained in it. Memories could be tried with keywords or hints, and the memory and reasoning had to be closely combined.
9. [Math Problem Solvers: To ensure the quantity and quality of the questions.] In terms of quantity, choose a tutorial book or exercise book that is synchronized with the teaching materials. After finishing an exercise, compare the answers. Do the easy questions first and then the difficult ones. If you encounter problems that you can't solve, skip them first. For example questions, you can "do them first and then look at them" or "look at them first and then test them". Every day, you can guarantee about one hour of practice time. In terms of quality, the questions should be precise. Learn to "dissect sparrows", fully understand the meaning of the questions, pay attention to the connection with the basic knowledge, analyze the process of thinking activities and the origin of the mistakes. One question has multiple solutions, one question is changeable, and the multiple elements are unified. We must implement the thinking process and the solution process, review the classic questions, and regard the wrong questions as a mirror for self-reflection.
10. * * Cultivating mathematical thinking **: Combining mathematical thinking with philosophical thinking, recognizing that mathematical thinking methods do not exist alone, such as intuition and logic, dispersion and orientation, macro and micro, forward and backward, etc. When one method is blocked, it can be turned to the opposite method.

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