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Self-help guide to mathematics
Self-help guide to mathematics

Method is very important.

See what points you won.

1, thinking I got it

Why can you understand in class but can't do the problem? Why can't I write the answer after I understand it? Because you don't really understand logic.

2. Don't do difficult problems

Every time the answer seems long,

Or others say they are afraid to write difficult topics,

Usually, the problem of rote memorization will greatly improve math scores.

3. Afraid of math

Exam-oriented mathematics is not only about learning methods and brushing questions, but also does not need to spell talent, but everyone can use methods and brushing questions.

Mathematics learning method

1, brush the question

Mathematics is essentially a game of logic. A math problem consists of 1 or n logics.

You can't get real logic by listening to lectures and reading answers. Seeing the answer in class is observation logic, and brushing questions is practical logic.

The only way to learn mathematics efficiently is to brush the questions. You need to brush your own questions to familiarize your brain with logic, and you can think of logic when you encounter problems.

What if you really can't write a question? After reading the answer, do it again by yourself until I get it right.

Whether it is memory or understanding, when you accumulate enough logic, your mathematical ability will become stronger and stronger.

2, self-study in advance

Self-study in advance means reading all the examples carefully first, and then doing them again on paper without reading them until the examples are completely correct.

This is to practice familiar logic. When you do everything right, do the after-school questions and solve new problems with the logic you just learned.

If you can't solve it, go to class again and recommend the lesson plan book to the teacher yourself. What the teacher wants to say is clear at a glance.

3. The problem of death

Rote memorization is well worth it. Instead of asking you to spend a lot of time thinking about problems, you practice logic repeatedly.

If not, go straight to the answer and do it yourself until you get it right.

The richness of logic in a difficult problem is n times that of a simple problem.