Is the basis for learning mathematics well being able to learn plane geometry?

Here's how to learn math geometry well:

1. Memorize the theorems and axioms given in the textbook, and reason the theorems and axioms by yourself, so as to deepen your impression and memorize them.

2. When doing problems, try to draw the figure of each geometric topic. Doing so will help you make the most of the conditions in the question and avoid major omissions. Although this is slow and time-consuming, it helps to form a feeling when you do big problems and problems in the future, which is commonly referred to as inspiration.

3. Carefully and carefully study the example problems in the textbook, find out what problems the example problems are to explain and its solution ideas, and strive to draw inferences from one another, be more familiar with some question types, and then cultivate the way of thinking in mathematics and geometry.

4. The most important thing is to have confidence in yourself and have perseverance.

For middle school mathematics, learning geometry is mainly about forming geometric figures in the mind under the conditions given in the problem! As for how to form geometric figures, we should pay more attention to these aspects:

1.Memorize the theorems and axioms given in the textbook and push them down by yourself to deepen your impression. Make sure you know it by heart.

2.Try to draw the figure of each geometry problem when you are doing the problem. This will help you to make the most of the conditions in the question without making any big mistakes.

Although this is slow and time-consuming, it will help you to do big problems in the future is a kind of feeling, which is what we call inspiration.

The most important thing is that no matter which subject you study, you must spend time and energy. As long as you can learn with peace of mind and want to learn, you can learn well. Try what I've shown you, and maybe it will work.

Mathematics and geometry belong to the category of science, this kind of discipline should not be memorized, but also pay attention to the method, usually do a problem to thoroughly understand the process, understand the method, but also do more exercises. It's a good idea to prepare a notebook and write down the unskilled knowledge that you think you don't have a good grasp of, and read it more. Write down what often goes wrong.

The key knowledge points should be remembered firmly, do more questions, don't do too complicated, don't ask for answers, to understand the topic in depth, to understand the knowledge to be examined by the topic, don't be lazy, it will not be effective if you don't do the questions often, you will do more questions, you will see the questions to know what knowledge to use, how to think.

For what is difficult for you to understand and what you don't understand, you can find a teacher or a classmate to make it clear, prepare a notebook, and write down the important knowledge that you think you don't know very well and don't understand, and read it often.

The key to learning geometry well is to prepare, preview what you are about to learn in advance, leave an impression in your mind, and when the teacher talks about it, you will easily understand.

Just like learning functions, seriously. In particular, you should listen carefully and think more in class. If you can't do a question, ask the teacher. Don't be afraid to learn geometry, in order to learn well (my experience).

Listen carefully in class, do a good job of the homework assigned by the teacher, ask if you don't know how to do it, and then listen to the teacher's comments, and there will definitely be improvement over time.

Cultivate spatial imagination skills, and you can draw pictures (real objects) without anything. Memorize the definitions in those books (what conditions are parallel or perpendicular). Do more questions and get in touch with a variety of graphics.

In fact, many topics can be seen at a glance that is parallel or perpendicular, and it is mainly to bring in definitions to be convincing.

Cultivate more three-dimensional sense, and if you can't do it, learn to fold it out by yourself.

Mathematics is abstract physics, learn mathematics.

When it comes to understanding its physical meaning, it is important to understand it

Application in life, don't solve problems purely for the sake of solving problems; While in school we were exposed to the real world.

Not much, a lot of mathematical knowledge is not known when we learn it, but we still have to be diligent in thinking and paying attention to what the teacher explains when he explains the knowledge.

Real-world knowledge. Geometry is mainly exercised by oneself.

Spatial imagination.

Drawing skills; I can put the imaginary.

The image is drawn.

Good luck with your studies!

1. Familiarize yourself with the textbook theories and fully understand them.

2. Start with simple questions and do more simple questions, so as to flexibly apply theories to the questions and master the basic knowledge.

3. Try the puzzle, think for yourself and try a variety of ways (e.g., try to draw different auxiliary lines to see which one can get the final result). Utilize your knowledge.

Pay attention to thinking and summarizing the experience of doing questions, compare the same type of questions, and draw rules. Once you have learned the rules of doing the questions and mastered the skills of solving the problems, this kind of questions will be very simple.

Hope it helps the landlord

The brain is flexible, and the learning is active

The learning of plane geometry and the cultivation of rational thinking ability?

First, it is necessary to memorize the formula theorem, memorize the formula theorem, and compare the problem requirements with the formula theorem according to the requirements of the question when solving the problem, and it is easy to find a breakthrough;

The second is to read more example questions, it is best to do it yourself first and then compare it with the example questions, it is easy to find your weaknesses and misunderstandings;

The third is to cultivate the ability of reverse thinking, you can first assume a reasonable result, and then deduce from the result forward, you can find the missing links, and then rationalize these links according to the topic, you can achieve the requirements of proving the topic.

Mathematics belongs to logical thinking, art design belongs to divergent and leapfrogging thinking, the way of thinking is different, there is no need to worry about poor mathematics, of course, if you are good at mathematics, it will be better.

If you don't learn mathematics well, it won't have any serious impact on graphic design, but it is also good to be able to use mathematics in design, which can improve the forced grid, and there is also the shadow of mathematics in the world's famous paintings.

What does graphic design have to do with math? If you are self-taught, it is not difficult to learn the software used in design, but it is not possible to learn design theory and design inspiration, and you can find a professional school to learn design theory.

Design inspiration depends on your own talent, but after learning software and theory, you can also cultivate design inspiration by finding a design company for an internship, learning more and seeing more.

You don't have to be very good at mathematics to learn design, but you need to master certain geometric knowledge, such as the characteristics of some regular figures, the relative position of points, and so on. If you design three-dimensional, you must have a certain spatial imagination, design does involve some mathematical knowledge, but it is basic, not difficult, do not have a psychological burden, work hard to learn.

The study of graphic design - first of all, the foundation of art, it is necessary to comprehensively learn CG applied art tools, combined with structural sketching, still life sketching, character sketching, scene sketching, design foundation, color composition and other courses, starting from CG application, for CG field work necessary composition, color, light and shade relationship, light and shadow classification, human modeling, atmosphere contrast, perspective relationship and other comprehensive artistic creation ability training;

The second is the learning and application of 2D and 3D software, including Photoshop, Illustrator, InDesign, Acrobat, and CorelDraw. and 3D software such as 3D and VR rendering; If you want to enter high-end companies and large enterprises, three-dimensional is a must, and only learning flat software is very limited;

Lacking the logic of mathematics, on the contrary, there is a better imagination in graphic design, whimsical, and eclectic. Of course, it's not that math is bad, it's all good graphic design, there is no limit to these two, math is good and graphic design is also good, math is not good, graphic design can also be done well, as long as you work hard, practice, see more, think more, and keep interested is the most important thing to do.