How can I improve my math score and do more questions?

Hello, hello.

First of all, I know from your words that you are a student who studies hard.

A lot of questions are careless because you haven't practiced much, there are only so many kinds of math problems, and it is necessary to do more questions, but you have to be too careful in every step when calculating, and repeatedly ask yourself whether this step is correct and whether there is any mistake.

In addition, I think that your problem-solving skills are not good, it is impossible that your more than 50 points are because of your carelessness, so you should remember that method when doing the problem, how to do it, whether it is the same as your idea, and learn to summarize, so I suggest that every night think about what you have learned in your mind for a day.

In addition to doing more questions, you should also read the wrong questions, find the correct ones, and then prepare oral arithmetic, so that you can calculate quickly, so that you will improve, if you don't raise it high, then read more math books to prevent it from being too high.

Okay, I'll do it.

It would be good to be familiar with all the topics in the book.

Math problems are always the same.

The so-called carelessness means that the knowledge has not really been learned.

You have the same problem as me, practice more calculations

You can do more calculation problems, such as practicing 10 sets of 10 questions every day, 1 group of 10 questions, 1 wrong and then 10 questions, and you will be careful yourself if you have a punishment.

Eating chocolate to improve math scores?

If you brush a lot of questions, you can only get a relatively high score. For example, my boyfriend kept around 140 in math and almost didn't take a 145 test. The total score of the gaokao is between 650-670, which is typical of diligence.

However, the advantage is that after a large number of questions, the speed of doing the questions is extremely fast. The boyfriend said that he basically completed a set of math papers in the college entrance examination in 50 minutes, guaranteeing 135, but it was difficult to get the final seven or eight points. However, the amount of questions done is not too large, but relatively high scores are still often seen.

For example, some of my high school classmates and I have a perennial math score of 145 or above, and a total score of 690 in the college entrance examination.

However, it takes almost an hour and a half to prepare a set of test papers, and generally only marks are lost on the small steps of the last question. All of the above are smarter and hardworking, and their IQ is also 90% of their peers. But my problem solving is not too large, and I solve more than 90% of the problems of high school students.

Of course, there are also contestants who do the questions quickly and score very well...Uber, but very little. For the college entrance examination, through hard work, 670 is basically the limit. From 670 to 690, a certain amount of talent and luck is required.

As for more than 690, luck accounts for the majority ......Anyway, I was lucky in the college entrance examination.

What is the most effective way to beat the exam? It's just about doing the question. The form is to do the questions, train yourself to do the questions, and train yourself to take the exam. The knowledge points involved in the questions, especially those involved in the real questions, are all very important knowledge points, and they are all knowledge points with a high probability of taking the exam.

One of my classmates was in the study room, and when he was in college, he basically copied the math test and was admitted to Tsinghua University by honestly doing the questions. The roommate got a perfect score in math, and the math book honestly did it four times.

Especially for classmates who are already lagging behind, if you go to fight with others, it is impossible and irrational. Because the knowledge points are limited, but the topics are unlimited. Let's assume that there are 100 knowledge points to learn.

If we have trained 3,000 questions, but we have been working on these 50 knowledge points, then we will not and will not, and our results will not break through and improve. This is very common.

Of course, it is to do more than one question, because doing more questions is a very blind approach, and it cannot improve the performance of mathematics, and doing more than one question can exercise people's thinking ability and be able to make a variety of solutions, which shows that the knowledge points of this problem have been very well understood.

It is to do more than one question, and if you don't know the type of question, find a few more questions to practice, and practice until you know how to do it yourself, so that it is a targeted practice and can improve your math score.

Of course, you should do more questions, because only by doing more questions can you understand a lot of question types and methods.

It should be done more questions, because doing more problems can improve your math scores, and you can also improve your brain cells, which can play a role in drawing inferences.

I think it's about doing more than one question, because doing the same question can master the method and improve your academic performance.

You should do more questions, so that practice makes perfect, and the knowledge will be very broad. Be able to skillfully apply a variety of skills to problems.

It is not that all the questions will be effective, but that the essence of the question must be mastered.

Doing more than one question can better improve your math score, because it is just writing out the questions you don't know to practice more, so you will have a more solid mastery. Well.

Doing more than one problem can improve math scores, because mathematics is a very logical subject, and children's logic should be cultivated.

If you want to improve your math score quickly, is it really useful to do more questions? What's the use?

Useful. Insist on reading the textbook every day and doing the corresponding exercises. It is an outline of the basic knowledge of the textbook.

If you can't do an exercise, it's probably because you haven't learned a certain knowledge point in the textbook. If you encounter a problem, read through the corresponding textbook chapters, and then repeat the exercises against the textbook test points, so that most of the problems can be solved. Moreover, students need to pay more attention to the long chapters of the textbook and do corresponding exercises after repeated lessons.

Because the coverage of these chapters will be very large. Repeated exercises and repeated reading of textbooks can solve most of the basic problems.

When doing the questions, you should not blindly brush the questions, but choose the topics suitable for the child's practice according to the child's mastery. Then, in the process of doing the questions, we should continue to analyze and summarize, especially pay attention to the wrong questions. Mistakes in practice should be consolidated until you can get them right independently and in one go.

Then, if the child encounters the same type or variation of the problem in the later exercises, the child can be flexible and correct. Pay attention to periodicity. Any learning should be gradual and consistent.

You shouldn't work 5 hours and take a week off. Instead, it is necessary to make a study plan for a certain period of time every day to ensure the continuity of learning progress. For those who are very smart, you can do a class of questions and do a class of questions, so that you don't have to be stuck in the sea of questions all the time.

You can improve your learning ability, professional ability, problem-solving ideas and speed in the future, and you can better grasp the knowledge content. You can use questioning strategies to make yourself handy. When you see a problem, you will have an idea.

As your proficiency increases, you'll have problem-solving ideas. The advantage of doing questions is that you can exercise your thinking skills, react quickly, and improve your grades. Do more questions in order to better consolidate learning and better grasp the knowledge points; Doing questions can develop people's thinking, improve people's abilities, and enrich people's experience.

After doing a lot of questions, the student can understand what he has done and understand what he has learned. Doing questions can help them consolidate what they have learned before. If they have some questions that they don't know, they can also ask the teacher.

Doing more questions is useful for improving math scores, and repeatedly reading textbooks is also helpful for laying a solid foundation, especially for most students with a weak math foundation.

Yes, very useful indeed; Brushing more questions can allow us to form memory inertia, learn to draw inferences from one another, and face the same type of knowledge with ease, saving time.

I think it's still more useful; If you do more math problems, you can consolidate your knowledge points, develop a kind of habitual thinking, and make yourself faster in solving problems.

If you want to improve the mathematical data, you first need to comprehensively sort out the knowledge content in the classroom, communicate well with the teacher, and master the formulas learned in the book itself, apply and master it comprehensively.

Of course, you can, you can see a lot of questions in the spring cover wheel, and you can also see a lot of reflections, which can play a very good role in life, and it will also improve the personal performance of a pickle letter.

Yes, you must choose typical example questions, and you should also pay attention to reviewing the knowledge points, and you should read more wrong questions at this time.

Mathematics is a discipline that develops thinking, with strong logic and wide application. Learning mathematics well is the foundation of all science subjects. For example, physics, chemistry, machinery, computers, electro-optical technology, finance, etc., all require a foundation in mathematics.

Therefore, it is very important to learn math well.

To learn mathematics, you must start from the first grade of primary school, the foundation is to be played step by step, especially mathematics, there is no shortcut, all the foundation is to lay the foundation for the next grade.

Therefore, mathematics should be grasped from the time of childhood, one step at a time, down-to-earth, and there should be no luck and shortcuts. Only with a solid foundation can you flexibly use calculation methods and continuously improve your math scores.

How can I get a high score in math? I think we need to do the following five things well:

1. In mathematics class, you must listen carefully, take good notes, ask the teacher diligently, and digest it in time. Don't pretend to understand or be careless.

2. Do more hands-on, calculate repeatedly, and memorize important question types, structures, concepts, and formulas, and even memorize concepts and formulas. Review more, summarize more, and be sure to strengthen your comprehension skills.

Third, we must grasp our weak links, do more questions, consult teachers in time, deepen our understanding of the weak links question types, and truly learn to understand and learn.

Fourth, do more example questions. Example questions are largely representative of typical question types. Strive to comprehend the essence in the shortest possible time.

Fifth, during the exam, don't be nervous, you must read the questions strictly, review the questions, and be careful and careful. After you finish the question, be sure to review it again, or even multiple times, to see if there are any careless, miswritten, or scribbled and unclear places. In particular, you should carefully check the questions you can do, and often the easiest questions to do are also the easiest questions to cause problems, which are caused by carelessness and negligence.

I hope that all the college, middle and primary school students in the country will work hard to learn mathematics and various cultural courses, and the hope of China's rise is pinned on you, and I hope that you will use the knowledge and excellent results you have learned to serve your parents and the motherland! Make your due contribution to the continuous strengthening and take-off of our motherland!

If you have good academic performance, you can't just rely on brushing questions, you have to find the right way to find a learning method that suits you, then it is possible to learn less tired, and the rote memorization method is not suitable for everyone.

Personally, I think that if you want to improve your math scores, you really need to do more math problems and be familiar with math question types. This is how to effectively improve your math scores.

Personally, I think that if you want to improve your math score, doing more questions is definitely a way, but if you want to make your math better, you must have mathematical thinking.

Doing more questions can help improve math scores.

The key to high math scores is:

1. I need to have self-confidence and believe that I will be able to learn well.

2. Listen carefully in class and follow the teacher's ideas.

3. Think positively and speak actively.

4. The most important thing is to ask yourself a few more whys on the basis of listening to the knowledge points taught by the teacher. Reflect on the teacher's ideas.

5. Improve your own problem-solving ideas.

6. Take notes in a timely manner. Record the ideological methods and rules summarized by the old teacher in a timely manner.

7. Be good at questioning. Improve your learning ability and your own quality.

No. It is also necessary to pay attention to the method.

The examination of mathematics is mainly the basic knowledge, and the difficult problems are only synthesized on the basis of simple spine-resistant problems. Therefore, the content in the textbook is very important, if the knowledge in the textbook cannot be mastered, there is no capital to touch the class.

For the content in the textbook, it is best to preview Chang Qiqi before class, otherwise there is a knowledge point in class that does not follow the teacher's steps, and the following will not know why, so vicious circle, you will begin to get bored with mathematics, and interest in learning is very important. After all, during class, it is the teacher who is calculating and explaining the problems, and the students are listening, which is a more mechanical and passive process of receiving knowledge. You may think that you have understood it in class, but in fact your understanding of the problem solving method has not reached a relatively deep level, and it is very easy to ignore some of the difficulties that must be encountered in the real problem solving process.

A good brain is better than a bad pen".For the solution of mathematical, physical and chemical problems, it is not enough to rely on the general idea in the head, but only after careful pen calculation can we find the difficulties and master the solution method, and finally get the correct calculation results.

Secondly, we should be good at summarizing and classifying, looking for commonalities and connections between different question types and different knowledge points, and systematizing the knowledge we have learned. To give a specific example: in the function part of higher algebras, we learned several different types of functions, such as exponential functions, logarithmic functions, power functions, trigonometric functions, etc.

But if you compare them and summarize them, you will find that whatever kind of function, all we need to grasp is its expression, image shape, parity, increase and decrease, and symmetry. Then you can make the above contents of these functions in a big **, and compare them to understand and remember. When solving problems, pay attention to the combination of function expressions and graphs, and you will definitely get much better results.

Finally, it is necessary to strengthen after-class practice, in addition to homework, find a good reference book, and try to do as many practice questions as possible in the book (especially comprehensive questions and application questions).Practice makes perfect, so that you can consolidate the effect of classroom learning and make your problem solving faster and faster.