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It seems that six or seven out of ten girls are struggling to learn mathematics, and the teacher can't help it, so if you can learn two sentences here, then I have to kneel to myself. In other words, you still have to be talented in learning mathematics. The one who said :
Success comes from 1 percent inspiration and 99 percent perspiration, and we often ignore the following sentence: but that 1 percent inspiration is more important than 99 percent perspiration.
But then again, for most people, the IQ gap is not big, so if you study hard, except for some difficult topics, you can still understand it in general.
Forehead.. What I want to say is that to recognize yourself, many people feel that it takes a lot more time than others to catch up with others, and they will feel useless and embarrassed. In fact, how many really smart people are just a little smart.
If you have a little brain, you will feel that you are powerful, and this inexplicable vanity will harm them. My teacher told me that there were many bright students in his teaching years, but then there were not as many people who were mediocre but hard-working in school.
Because being smart can make them go faster than others at the beginning, but it can also make them lazy, and after many years, the knowledge accumulated by those who work quietly with time is not simply smart can make up for it. This is the story of the tortoise and hare race.
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Boost your confidence in yourself. A lot of things are difficult because I'm afraid. Actually, many years have passed.
I thought I might not be able to do a lot of my high school stuff. Even some formulas are not so clear to remember. However, I found that I would still do the high school questions that many people asked, and I would still do them after thinking about it for a while.
Because the ideas are really the same. It's not that hard. Have faith in yourself.
In addition, even if it is strenuous. As long as you can really understand everything. If you can do it, you will achieve your goal. For their own future. Go for it
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Grasp the simple, especially the vector class, and you can pass the college entrance examination.
Then for the eight moderately difficult studies, it is no problem to score more than 100 points in the exam.
If it's too hard, give up directly, and don't expect too much.
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Mainly because there are many details in the class that the teacher thinks are not important and crosses over, and you just don't understand it, right? Sometimes I'm embarrassed to ask a lot of questions, or I can't figure it out after asking a lot of questions.
This question is very common, and it is impossible for the teacher to explain it in detail when there are dozens of people studying together in school. To give you a simple example, I was confused before. The operation of complex numbers i2=-i.
He wrote the 2nd, 3rd, 4th, and 5th powers of i on the blackboard, and asked his classmates to answer, but he didn't say how much i = was. Later, I went to ask her what i was equal to, and he told me that i was just an imaginary number, and because the square could not be equal to a negative value, i did not exist. I half-understood what I said, so I thought that there was no i in the title.
Later, when I was doing the college entrance examination mock paper in the third year of high school, there were many questions about i itself in the complex number operation questions. This teacher didn't even talk about it, including the teacher in the third year of high school. Later, I studied it with a few friends, and found that it represents a number of +1 on the coordinate axis.
The teacher will only say that the answer to this question is (1,3)(-1,2), and does not explain how the previous 1 came about.
How do we learn these things for the first time without explaining them clearly, without understanding the concepts? Therefore, not understanding actually has a lot to do with the teacher, who is too narrow in thinking and does not know how to fully express his own ideas.
If you find it difficult to read the content of the first year of high school, isn't it more troublesome to operate derivatives, trigonometry, calculus and definite integrals in the second year of high school?
But don't worry too much, there is not much connection between the mathematical content of the college entrance examination, and they are all different ways to solve problems. If a question is a module type, this question will not be, and it may not be the next question. Solving trigonometry will not be, you may not be able to solve linear equations, vectors will not be, you may not be able to calculus.
And the college entrance examination questions are mainly to combine a lot of simple calculations to achieve difficult results, sometimes a college entrance examination multiple-choice question to use five or six kinds of operations and formulas, that is to say, at least half of your score is obtained.
In short, relax and don't stress too much. If necessary, you can ask the class or the teacher. The problem will always be solved.
It is still recommended that you think more during class, think about why this step is so solved, and ask the teacher if you can't figure it out. Do more exercises after class, and it is best to buy a reference book with step-by-step analysis. Study its ideas.
There are many omitted steps in the reference book, so if you don't understand it, you have to ask. It will be helpful to make a math notebook and make more notes, notes and question types. Sometimes you can't do a question, you can do it according to your own notes or example questions, and if you do more, you will become proficient.
There is also the classification and organization of many mathematical formulas and copying them in a notebook.
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Don't give up.
Don't feel a lot of psychological pressure on yourself.
Regain your self-confidence.
Do less things that are not related to studying.
Believe in yourself. You can do it.
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Laying a good foundation is the key, and you should be careful when doing math problems. Do more questions, if you don't understand something, just ask the teacher or classmates, they will be happy to help you! Don't give up on yourself and believe that everything will be fine if you work hard.
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Do more test questions, do more similar test questions, from the change to the change of the change. The mathematical formula is basically a dead end. It's just that sometimes I don't know which one to use in the face of the problem, and I often think of the corresponding formula algorithm when I see similar questions because of long-term contact.
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My experienceć
1 Find the right method, 2 There is no way to learn, do more questions, review more, and summarize more.
Do both of the above well, and you can't do it well.
There is no good way to review more and consolidate more! Really the key is to find the feeling!!
Learning things is also about feeling.
You can't just find a way!! You don't believe me, you absolutely regret it.
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Ha stupid people are like this, listen more in class, and ask if they don't understand, but stupid people have already given up.
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I don't think so. First of all, we must find the right way, and don't blindly learn by rote. The second is to build confidence and not lose at the starting line. Secondly, nothing is impossible as long as you study hard.
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It's not like that, only people who don't study hard, there is nothing that can't be learned, although girls' logical ability is not so strong compared to boys, but as long as you are willing to learn, there is no subject that you can't learn, first of all, don't be cowardly, see mathematics as so difficult, and secondly, don't be afraid to be nervous when you encounter a problem, ask teachers and classmates, and solve it.
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Definitely not, as long as you can study well, you can learn very well, and I often scored 130 points in high school math.
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No. As long as you master the learning method, you can learn well. There was a girl in my class who got close to a perfect score in math in the college entrance examination.
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Just do as much as you can, there's no trick to it.
The big questions in the college entrance examination generally have a basic fixed line of thought, and most of them can't get out of this range by choosing to fill in the blanks.
The problem of the straight line is generally those sets of formulas, tossing back and forth, paying attention to the different application ranges of different formulas, and choosing the appropriate equation for different problems (it is good to do more).
The big problem of the conic curve is generally the continuous equation (this kind of question is generally more difficult, and it is also the penultimate question of the half finale in the college entrance examination, and two points are generally given for the solution of an equation and a related result) If you have a small question, remember some useful conclusions and the nature of the conic curve, and it is generally no problem.
Trigonometric functions are also those few basic equations that change back and forth to the sky + cosine sine theorem.
Derivatives and functions are generally combined, pay attention to the combination of numbers and shapes (especially the image of the derived equation and the inverted equation, remember the method of determining monotonicity and extremum, maximum).
Solid geometry really can't be done, just use the vector method, and basically 90% of the problems can be made.
The number series is generally in the last big question, which is the finale problem, which ordinary people can't do, just ask a few points.
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First of all, I am not a student, I am a high school math teacher.
Learning mathematics requires thinking skills, and I don't just want to bury my head in problems, I think thinking is more important than process.
For your question, I think you should be able to learn math well if you do this.
1. Memorize concepts and formulas, theorems and solutions to typical problems.
2. Do a good job in the four steps of learning, that is, preview, listening, reviewing, and homework.
3. Have confidence in yourself and don't give up easily.
4. Do a certain amount of questions every day, and you will be able to practice speed and think more difficult.
5. If there is a problem, solve it in time, you can't think that it is only a year of high school, it's still early, and you can solve it later.
The above is just a suggestion, I hope it will be useful to you.
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Although I am not very good, the important thing is to use my brain, do more simple questions first, and then slowly go deeper
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Do more questions, do more simple ones, and analyze the example problems thoroughly.
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I graduated from high school in my third year, and I personally think that it is not difficult to learn mathematics if there is a way.
Starting from the choice: the choice of the general elimination method, the special value method, the most pleasing method, etc., the general special value is the most accurate and fastest method, it is easy to say. Also, you have to memorize some of the theorems mentioned by the teacher.
Commonly used data. Patterns and tricks. Things like the height of a tetrahedron, the radius of an external circle.
That's pretty much it.
Big topic: Solid geometry. Trigonometric function.
Conic. There are many fixed ideas, pay attention to the accumulation of these ideas, and strengthen the grasp of calculations and details. Probability is a bit simpler.
There are some common deformations of the number series that should also be mastered. Functions are mostly discussed and proven by classification, and the former should be careful. Patience.
The latter relies on a little inspiration and practice.
Filling in the blanks is basically the same as the choice of choice.
There is also the habit of recording mistakes, understanding each wrong question, reflecting on the practice of similar questions, thinking about the causes of mistakes, looking at them from time to time, and achieving the habit of remembering mistakes. There are not many questions, learn to choose topics, and be proficient in the questions made by the teacher.
Teachers can also be of great help to you, and sometimes you can talk to teachers about problems. Rational thinking. Ask how.
Friends can also be of great help to you.
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I'm a freshman, and my interest in mathematics is very important, so I look at books like the mysteries of mathematics, and I will take the initiative to study when I increase my interest, I didn't listen much to classes before, and I bowed my head to study by myself, and I had the urge to surpass all my classmates and even teachers. It's fun to be interested in learning math ...
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I think you can look at more example questions, preferably with exercises under the example questions, you first look at the example, master its solution method, and then do the exercises to achieve the effect of consolidation, and then the answers, really don't understand the questions to copy down, you can take it to ask the teacher and classmates ......
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First of all, the concepts in the book should be clarified, and the formulas should be memorized. Do some related exercises, it is better to start with the basic questions, and master the method of solving the problems Finally, you must use your brain to memorize with your heart, don't ask others for advice when you see the difficulty of the problem, it is best to think and recall some formulas and concepts with your own heart. If you can't do it after spending a lot of time, ask your teacher or classmates.
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I am a sophomore, currently majoring in mathematics, and have been engaged in one-on-one tutoring in mathematics for three years, maybe my experience can help you, if you want to communicate, you can add QQ number, 961898266, please explain the situation when you add friends.
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