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Which is better for primary school mathematics teaching AIDS?
The best recommended supplementary books for primary schools are: 53 days of practice and the sharp knife roll of famous schools.

Practice 53 days a day.

This book has five characteristics. First, mastering knowledge, skills and knowledge is an important foundation for mathematics learning. Second, cultivate thinking ability, which is an essential quality in mathematics learning. Third, strengthen the sense of application, which closely links mathematics with life. Fourth, cultivate innovative consciousness, innovative consciousness, so that mathematics and creation have a voice. The last feature is to master the learning method, and the scientific method is the master key of mathematics learning. Daily training takes the form of class hours, and each class hour is divided into two sections: knowledge driving range and smart gas station.

Sharp knife roll of famous school

This book deeply analyzes the textbooks, teachers' books and a large number of test questions of many famous schools in recent years to help children sort out all the knowledge of test sites and highlight the key points. Let children not study blindly.

Not only that, the questions in it are all from YEATION, a famous school, which is very quality guaranteed. The most important thing is that analysis is not simply to look at the answers, but to help children cultivate correct problem-solving ideas and good habit of doing problems, and to guide children to improve the correct rate of doing problems from the thinking level.

Matters needing attention in using supplementary books in primary schools:

1. Combination of seeking advice and self-study.

In the process of learning, we should not only strive for the guidance and help of teachers, but also rely on teachers everywhere. We must actively study, explore and acquire, and seek the help of teachers and classmates on the basis of our serious study and research.

2. Combination of learning and thinking

In the process of learning, we should carefully study the contents of textbooks, ask questions and trace back to the source. For every concept, formula and theorem, we should understand its context, cause and effect, internal relations, and mathematical ideas and methods involved in the derivation process. When solving problems, we should try our best to adopt different ways and methods, and overcome the rigid learning methods of books and machinery.