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How to teach fractions by analogy with the study of fractions?
The methods of fractional teaching in analogical fractional learning are as follows:

1, review the score: review and review the concept, nature and operation methods of the score, so that students can have a clear understanding of the score. You can review by asking questions, group discussions, etc. Introduce the concept and form of fractions, so that students can know what fractions are and their formal characteristics. You can give some examples for students to observe and summarize the characteristics of scores.

2. Comparing scores with scores: By comparing the similarities and differences between scores and scores, let students know the differences and connections between them. You can give some examples of fractions and fractions, so that students can distinguish and explain their differences. Learn the properties of scores, including their values, scores, general scores, etc. Students can master these properties through explanation, demonstration and practice.

3. Practical application: Let students practice and consolidate the study of scores through some examples and exercises. Students can answer questions by themselves and guide them to use what they have learned to solve practical problems. By studying analogical fractions, we can effectively teach fractions.

The importance of learning mathematics

Mathematics is a very important subject. It is not only an indispensable tool in our daily life and study, but also an important way for us to know the world and solve problems. Mathematics is an important part of our human civilization. From simple counting and arithmetic in ancient times to modern complex algorithms and high-tech applications, mathematics has been promoting the development of human society.

Mathematics is the foundation of all sciences. It provides basic theories and calculation methods for physics, chemistry, biology and engineering. At the same time, mathematics also plays an important role in social sciences such as statistics, economics and psychology. Without the support of mathematics, the development of these disciplines will be greatly limited.

3. Mathematics also cultivates our logical thinking and abstract ability. It teaches us how to analyze problems, how to reason and prove, and how to abstract and summarize. These abilities are equally important in daily life. Mathematics is also a necessary skill for many occupations. For example, engineers, scientists, economists, data analysts and other occupations all need to master mathematical knowledge and skills skillfully.