Current location - Training Enrollment Network - Mathematics courses - What if college students don't know anything about mathematics?
What if college students don't know anything about mathematics?
I haven't known how to do math since junior college. Details are as follows:

First, do more exercises.

Most of the advanced mathematics questions are routine calculation questions, and the strength of calculation ability determines the success or failure of the exam. Candidates should consciously cultivate their computing ability through practice. Logical thinking ability is the core of mathematical ability, and computing ability is the basic ability to solve problems. Therefore, candidates should constantly improve their logical thinking ability, calculation ability, spatial imagination ability, and their ability to analyze and solve problems by using the mathematical knowledge and methods they have learned.

Second, the method is very important

Candidates from junior college should master the knowledge points that often give questions, do a certain number of typical exercises, such as real questions over the years, gradually deepen their understanding of basic concepts, memorize basic formulas, master basic methods skillfully, summarize the law of solving problems, and effectively improve their ability to solve problems. This is the way to improve the efficiency of college advanced mathematics review.

Through practice, from one side to the other, from the outside to the inside, analyze the basic concepts, basic theories and basic properties, pay attention to summing up the problem-solving methods, and draw inferences from others. Students should proceed from their own reality, use more brains and master the correct learning methods, so as to get twice the result with half the effort.

Third, induction and summary.

It is not enough to review advanced mathematics only by doing problems. More importantly, we should sum up some methods and skills to solve problems by doing problems. Students should lay a solid foundation when doing problems and grasp and use knowledge points at a higher level. It is best to form a familiar problem-solving system for advanced mathematics exercises, that is, to find corresponding problem-solving ideas for various types of questions.

Only in this way can we take the initiative to grasp unfamiliar questions in the final practical exam. After finishing the problem, you should sum up your mistakes and their causes, what new methods and ideas are there, and the newly deduced formula theorems. , and write them all down in the notebook, so as to review the memory.

Fourth, pay attention to the foundation.

The basic theorems, principles, formulas and definitions are very important and need to be understood. Each problem consists of theorems, principles, formulas and definitions. Different combinations form different problems, and different levels of combinations form different problems. Mastering and understanding basic knowledge is the key to solving problems successfully. Therefore, everyone should know how important the foundation is. There is also a very important point: preview before class, and it is impossible to understand all the knowledge points when previewing.

Mark the really difficult knowledge, then you will listen to these knowledge points in class; Learn to sum up, concentrate the problems you usually do wrong and can't do on one book, and wait until the later sprint. Its function is very important. If you master these questions, you may get high marks. Never immerse yourself in research problems, which account for only a small part in the examination room.