Without talent, how can you learn math well

I'm a freshman and I've gone through the college entrance examination, so I have a deep feeling about mathematics, which is summarized as follows

1.The study of mathematics focuses on thinking, and the highest level of mathematics is to draw inferences from one another. It is naturally not easy to achieve this state, my method is to compare different questions applied to the same method, summarize their similarities and differences, and after thinking about it, I will naturally have an extraordinary understanding of it; 2.

Establish a collection of mistakes, specially used to collect your own mistakes, collect armpits into a fur, and take it out when reviewing, your state will reach a very good level, and you will be able to get the ideal results in the exam; 3.Do mock papers before the exam, the test papers are almost the best with the real questions, increase self-confidence and better adapt to the exam room; 4.Flip through the book frequently, immediately recall the vague concept, and make a good mark.

If you have any specific questions, you can communicate again, and good luck!

Let's do more questions. The more you see, the more natural the sense of the question will be.

At the same time, it is good to learn to summarize the same type of questions, and to sort out a mistake book.

Look at the questions you are wrong, you can understand them, and then you will stick to them, and the topics you will know will be, and the topics you won't will be, so you can improve quickly.

Let's do more problems, in fact, learning mathematics requires understanding, and you may be able to open up your mind while doing it.

Concepts are one aspect, and doing questions is one aspect.

Conceptual: To carefully understand concepts and theorems, it is necessary not only to know the content, but also to understand how they came about.

The methods and ideas of mathematics can also be learned from the derivation and proof of theorem inferences. So these should not be underestimated. Again, you should study the examples in the book carefully, and be able to find out what you don't understand and understand it.

In terms of doing exercises: doing questions is not about quantity, but about forming a pattern for solving a type of problem. The exercises at the back of the book cannot be ignored, they often have the same or similar places as the previous examples, and they are variations of the same knowledge point. It is necessary to learn to examine the problem and find a breakthrough in the problem.

The first aspect of the above methods is easy to be ignored by students, thinking that as long as they memorize concepts and memorize formulas, they can do it, but in fact, that is not far enough. If you can talk about what you've learned, I can give you some specific examples.

What grade did you read?

It's different for different grades.

Mathematics mainly examines thinking, and as long as you do more exercises, you can learn it well.