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How many years is it better to do the real math questions for postgraduate entrance examination?
It's best to start with 1987 to do the real math questions for the postgraduate entrance examination.

That is to say, from the first year of the unified mathematics examination, one of the characteristics of the postgraduate mathematics proposition is that the latest proposition will appear ideas or angles that were tested more than ten years ago or even more than twenty years ago, especially linear algebra.

For example, the second largest problem of linear algebra in 2020 is very difficult and unconventional for many students, as if it had never been done. If you study the real question carefully, you will find that this idea has already appeared in the test of 200 1, and there are many similar examples.

If you encounter a difficult problem, it's really chewy. A clever strategy to solve a problem is to break it down into a series of steps or small problems. Solve some problems first, solve as many as you can, and write as many steps as you can. Failure does not mean failure.

Especially those problems with obvious problem-solving level, or procedural methods, can score every step of calculus. Although the final conclusion has not been reached, the score is over half. It's called "getting points for big questions", which is really a good idea. Postgraduate mathematics, postgraduate subjects.

According to the different requirements of various disciplines and majors on the mathematics knowledge and ability that graduate students should possess, there are three kinds of mathematics papers for graduate entrance examination, and the types of papers used by different majors have specific provisions.