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How to exercise the left brain? How to learn math well? Are there any good learning methods?
How to exercise the left brain?

First, when thinking about a problem, first write the problem on paper, list the details of the problem one by one for analysis, then sort out the details from beginning to end, and sort out the details of the logical relationship between the problems one by one, forming the habit of analytical reasoning. Think more about things and ask why? Don't always rely on intuition to make judgments (right-brained people often draw conclusions by intuition and lack the process of detailed reasoning and analysis). Second, before doing something, write down the task objectives, divide them into general objectives and specific stage objectives, and make an implementation plan. In the process of implementing the plan, we should do a good job in calculation and analysis, and exercise the ability of regulation, organization and control. Third, read more articles with strong thinking and reasoning, and read them carefully to improve the ability to analyze and understand complex language logic. Fourth, if you are a student at school, you can make more efforts in mathematics and scientific calculation and analysis. Exercise the corresponding limbs in the opposite direction,

If you want to exercise your left brain, you should exercise your right limb more.

The most important thing is to exercise the flexibility of your fingers. There are some defects in thinking and personality, which require both left and right brain training to promote brain balance. The coordination of thinking is improved, and the behavior and personality tendency will also change.

How to learn math well?

In my opinion, to learn math well, you can simply say "understanding plus practice". Remember to learn math by rote. To fully understand its meaning, it is best to express it correctly in your own language. Specifically, the understanding of concepts requires four skills: correct narration, judgment, example and application. The understanding of laws, formulas, theorems and properties requires a clear understanding of conditions and conclusions, a mastery of reasoning ideas and methods, an understanding of reasoning processes, and flexible use of the conclusions drawn. To understand the example, you should try to understand the meaning of the question clearly, try to solve it yourself first, and then compare it with the answers in the book. Through reflection, you can sum up the rules and methods of answering such questions. Pay attention to the discovery of problem-solving ideas and the summary of problem-solving methods. Learning mathematics is to cultivate our abilities of calculation, thinking, logical reasoning, problem analysis and problem solving. However, "ability" is a skill, which cannot be formed without necessary training. An American mathematician said: The only way to learn mathematics is to "do mathematics". The so-called practice is to complete a considerable amount of practice. We know that Chen Jingrun, a famous mathematician in China, made a breakthrough in Goldbach's conjecture and shocked the world, but he used several sacks of draft paper! It can be seen how important practice is. Everyone must work hard to finish the exercises in the textbook independently. Students who have spare capacity should also read some extra-curricular books, such as Mathematics for Middle School Students and Mathematics Weekly, which can broaden their horizons and improve their mathematics level. In addition, students who have the opportunity and conditions should actively participate in various math competitions to exercise and cultivate themselves. When doing a problem, it's best to have multiple solutions to one problem, and one problem is changeable, sum up experience, master skills and techniques, draw inferences from others, and discover the "universal method", which will be useful for life.