What is the so called laying a good foundation in mathematics? So what exactly is the basis of mathe

If you're not familiar with formulas and theorems, then I won't say more, make sure you remember and understand them all (at least you can understand them in the answers). If it doesn't work, study more answers, and analyze more and become familiar.

If you are familiar with it (you can understand it when you look at the answer), but you still don't know what to do when you pick up the questions, you can find a book of exercises (whether you have done it or not), divide each question into a number of small questions, I believe you should be able to do these small questions, and then study the connection between the steps of solving the problem, and finally consider and summarize the rules, that is, how the answer grasps the direction of the analysis question. High school math is not too difficult, if you don't want to enter a super cow school, you don't need to make those god-level problems. There are 10-point questions, 10 points are unexpected, and 130 is definitely not low, so if you can't grasp the simple questions, you can look at it yourself.

You can't be afraid of getting the foundation laid, especially in the third year of high school, because you have to spend a year doing what those cattle have done in three years, so a lot of work is inevitable. But it can definitely be done, unless you have to make up for something else, time is not an issue. Come on, with courage and perseverance there will be miracles!

The key to mathematics is to require logical thinking ability, and if you do more questions, you will find that many questions are the same logic, so the key is to summarize and summarize after doing the questions. For example, if you spend an hour working on a question, you will spend at least half an hour summarizing it.

Brother, I'm from here too. Ha ha.

In my junior year of high school, I was also bad at math.

But after going to university after the college entrance examination, I realized that mathematics was not very difficult before.

Why do we find it difficult when we take the college entrance examination? If you don't grasp the way to learn.

In fact, to read mathematics, you have to read the textbook well, and you must do a good job in every example problem and topic in the textbook. If you don't have time, you just have to specialize in textbooks.

I don't lie to you. Eat the book thoroughly. Victory is yours.

Good luck.

The college entrance examination went well.

The basic formulas and math can be followed by routines.

As for the routines, it's up to you to meet your needs.

In a word, practice makes perfect.

Basic formula.

For example, there are proportional series, equal difference series.

Then there's a series of proportional series sums, proportional sequences and so on, and that's all you need to remember.

Then I did the problem, and I thought that the original complex problem could be simplified to the form of this formula, and the problem would be solved very simply.

Seriously, people who do well in math have done a lot of problems.

There are no people who really have to memorize those formulas. It's all mastered while doing the questions.

This result is not in a hurry. Take your time, stick to it and you'll improve.

The example questions in the textbook are to teach you where to start.

You have to eat the textbooks badly, but if you only eat the textbooks, it is impossible to get a good score in the college entrance examination. Secondly, you should listen carefully in class (if your teacher is too bad, it's better not to listen) and you must understand the basic knowledge thoroughly, in fact, each question is composed of basic knowledge points, so the head is not just on the surface, but also to be thorough. Last night, there was no question you need to know what knowledge points it used, and then simply list it (just do it in your brain) You make a summary of the more common knowledge points in high school, and it won't seem so difficult to memorize the college entrance examination.

However, this knowledge and my personal opinion can only be used as a reference, and there is no need to feel lost.

If you don't know where to start, then there are still too few questions. Also, when doing some intermediate questions, think more. Why is this done, is there any other way, what problems should be paid attention to with such a method (defining the domain, the existence of slopes, etc.), and then the reading question should be accurate, the application of conditions should be reasonable, and the implicit conditions should be read.

If you make a mistake, you have to consider which condition you are using incorrectly or not seeing. Think a lot.

The key to mathematics is to look at comprehension and comprehension.

Do more questions.

The base difference is as follows:

1. Proficient in basic concepts, basic laws and basic methods. If the foundation is not solid, no matter how much knowledge you learn, no matter how many questions you do, it is useless.

2. After completing the topic, you must summarize it carefully. What are the knowledge points of this question? If you encounter a similar problem in the future, it will be easy to solve.

3. It is necessary to master a variety of problem solving methods as much as possible, so that you can diverge your thinking.

Develop your own analytical habits. So as to find the optimal solution,.

4. Honestly start reviewing from the textbook and grasp the basics. When I usually go to class, I take notes if I don't understand, and I review them chapter by chapter by chapter according to the textbook, supplemented by the exercises at the back of the textbook and the supporting workbook questions. Basic simple questions and intermediate questions are the main questions.

5. The method is a prerequisite for improving efficiency, because there is no suitable method, which leads to low efficiency in preparation for the exam, which is not allowed in time, after all, the college entrance examination is not only a subject.

The foundation of mathematics is very poor, but you can start with the study of the textbook, and then make a special summary of the knowledge points of the textbook, and you can ask the teacher or the students who are better at mathematics than the students who do not understand it, and you should also listen carefully and ask questions in time when you take the mathematics class. If you want to better understand that the foundation of mathematics is very poor, you can continue to look down if you start learning from **.

1. If you want to learn mathematics better, you must pay attention to the teacher's lectures during class, listen carefully to the speeches of your classmates, grasp the key points, difficulties and doubts, think while listening, and take notes while listening.

2. When learning mathematics, we should actively think about the questions raised by teachers and classmates, so that we are always in the teaching activities, which is an important guarantee for improving the quality and efficiency of learning.

3. The ability to review problems is also an important part of learning mathematics. It is necessary to read the content of the textbook carefully, learn to grasp the words, understand the content correctly, and carefully scrutinize the key content such as prompts, marginal notes, formulas, laws, laws, and diagrams.

4. In addition to understanding the meaning of mathematics content, it is necessary to consolidate the knowledge of mathematics from time to time to ensure that the knowledge will not be forgotten.