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As long as you get through this difficult period, but it is undeniable that this way is very good for you to improve your concentration and memory of knowledge points (learn to interject). In particular, the example problems in the book must be understood, if it is homework forced to complete independently: before writing homework, you must also read what you have learned, but don't look at it when you do it, and you can turn this way of thinking into your own I don't know if you are a high school student or a college student, the teacher is basically similar or the same as the example problems in the book, I am from the Department of Mathematics of Sun Yat-sen University:
In fact, every time you get to a knowledge point, it will be flat and wide, but in the fine, there is a basic structure: do not do the topic is more, absolutely can not rely on the classroom, I think that the IQ is average, you must believe in your own intelligence, to the classroom to know which knowledge point the teacher is talking about, the more you do the smoother, so I have basically experienced your situation, not only remember it, don't be afraid of losing face).
2. This situation will occur. Mathematics is studied just like all other science subjects. Interjection is a real distraction for others.
So my suggestion is. Because I came up with it myself: before class, I must read what I am going to learn, and I must fully understand the questions I have done.
3. It's also worth the amount of time you spend. (I once spent two hours doing a problem that other people did in 20 minutes), and the wind was blowing.
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Memorize and understand formula concepts.
Examples and exercises are consolidated and digested.
The amount of questions deepens the impression and draws inferences.
Summarize and review.
It's useless to be impatient, avoid being over-the-top (thinking too much), don't accumulate steps to thousands of miles, what you have to do now isSink your mindCome to the problem (if you are not familiar with the concept formula, read the book first and use the exercises after the book to consolidate), when you encounter an unfamiliar concept, open the book and gnaw it off, and digest it with the relevant exercises. When you reach a certain level of questions, then summarize and review the typical questions, easy to make mistakes, etc. (at this time, if the concept of the formula is still vague, then gnaw again), and then you will not have this problem in your head.
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Of course, mathematical thinking can also be trained, as long as you do more problems, master some problem types, and solve the corresponding ideas, you can have a very convenient way to do problems; If you want to improve your mathematical thinking, you can try to do more difficult problems, try to do some problems that can be comprehensively thought about and discussed, which will be of great help to your mathematical thinking practice.
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Of course, because I was relatively bad at math before, but then I would think hard every day, and then ask more of my classmates, and my grades would improve by leaps and bounds, so you follow my method.
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Mathematical thinking can be continuously cultivated through nurture, and if you want to improve your mathematical thinking, you should think more logically and thinking, and you can also try to do some exercises to improve your thinking.
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Thinking mathematics is not just counting and adding and subtracting, it is effective for children to understand and use the practical meaning of abstract numbers, and these mathematical thinking skills need to be paved and gradually developed in a supportive environment.
The Thinking Mathematics course focuses on cultivating children's thinking mathematics for children aged 2-6, through intuitive teaching aids, unique team games and visual personalized teaching, so that children can easily build mathematical knowledge at the same time, cultivate children's creative thinking, and let children learn mathematics happily. Cultivate children's observation, comprehension, analytical reasoning, inductive classification, innovation, and problem-solving skills.
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Transformation is both a method and a way of thinking. Transforming thinking refers to changing the direction of the problem from a different perspective when encountering obstacles in the process of solving difficulties, and looking for the best way to make the problem easier and clearer.
Logic is the basis of all thinking. Logical thinking is the whole process of thinking, in which we observe, compare, analyze, synthesize, abstract, induct, distinguish and logically reason things by means of definition, discrimination, and logical reasoning in the process of understanding. Logical thinking is widely used in dealing with logical judgment problems.
Reverse thinking, also known as heterogeneous thinking, is a method of thinking that reflects on things or ideas that are taken for granted as if they have been concluded. Have the courage to "think the opposite", let the thinking develop from the opposite perspective, explore at a deep level from the opposite side of the problem, shape a new development concept, and create a new brand image.
The thinking of matching the state of Xiangqin is to create an immediate correlation between the arrangement and combination (including the quantity difference, the quantity multiple, and the quantity rate). The more common ones are general matching (such as the correspondence between two or several quantities and the difference between the multiples) and the volume rate matching.
Independent innovation thinking refers to the whole process of thinking to solve difficulties with novel and original methods, according to which the boundaries of basic thinking can be improved, and independent thinking can be carried out in unconventional and even unconventional methods and angles, and ingenious solutions can be proposed. It can be divided into four types: difference, exploratory, ascensive and negative.
System software thinking is also called overall thinking, and system software thinking refers to having an understanding of the knowledge involved in the actual question type when doing the problem, that is, to obtain the question type, first analyze and distinguish which knowledge points belong to, and then recall what kind of problem is divided into and the corresponding processing methods.
Comparative thinking refers to the thinking method of comparing strangers' and unknown problems with familiar problems or other things according to some similar characteristics in things, discovering the relevance of common sense, finding its essence, and then solving difficulties.
The key to brand image thinking refers to the thinking method that is generated when everyone chooses things and phenomena in the process of understanding the world, and refers to the thinking method of using visual images to solve difficulties. Imagination is an advanced way of thinking about brand image, which is also a fundamental method.
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By doing more similar questions to help children form problem-solving thinking and ideas for the same type of problems, in the time and space when children have spare time and space to learn, you can enroll your child in some math interest classes or Olympiad math competition questions, which can well cultivate children's comprehensive mathematical thinking ability.
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I think you can memorize more mathematical formulas, observe life more, always practice more math problems, and ask others more how this problem is made, so that you can improve your mathematical thinking.
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You should do more questions to keep an eye on the state, and you should ask the teacher more questions that you can't do, and you should also develop a particularly good habit of learning mathematics, and you must know how to grasp the mathematical knowledge you often learn, and if you can't, you should ask the teacher more.
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General mathematical thinking includes: logical thinking, mathematical thinking, comprehensive thinking ability, generalization thinking ability, abstract thinking ability, creative thinking ability, etc.
1. Logical thinking: For the issues that need to be stated, it must be logical, especially when it comes to lawsuits, and the elaboration must be logical.
2. Mathematical thinking: The buying and selling behavior, economic investment behavior, financial behavior, etc. in the daily work of raw rubber pants must require a certain amount of mathematical thinking.
3. Comprehensive thinking ability: Considering problems in daily life can not be single and one-sided, and it is necessary to think about problems by simplifying various possible factors.
4. Generalization thinking ability: summarize and process a lot of scattered information.
5. Abstraction.
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