Mathematics: The love and passion for mathematics is the premise, and independent thinking and hard training are the foundation. Summarizing and mastering the law is the trick, and solving multiple problems is the shortcut. The combination of numbers and shapes and the substitution of numbers are the most common, and the core is causality and reasoning. Adversity and rigor are magic weapons, and we should clearly remember the gains of review and practice. First of all, don't be afraid of math. Mathematics, like all other subjects, is something that every student can learn well. Believe in yourself and believe that you can learn math as well as your peers who have good math scores. Don't be afraid of difficult questions. They are difficult because you are not familiar with conditions and conclusions, or the relationship between quantities. When you can see these relationships, you won't find it difficult. To be able to see these relationships, we can only start training from the most basic and simple place-this is exactly what many students are not interested in, and they often think it is too simple. Do you think the movements of those gymnastics champions in the Olympic Games are difficult? They all started training from the most basic and simple movements such as leg press and bending. The same is true of math learning. Those students who are very handy in solving difficult problems start with doing every simple problem well. Any complicated and difficult math problem, if taken apart, is composed of several simple problems. If anyone can quickly break down the problem into several simple small problems, the problem will not be difficult, and this person will become an expert in solving the problem. Because this ability is what we call "analytical ability". How can we quickly "divide" or "analyze" a mathematical problem into a simple small problem? There is only one way: take those humble "small problems" seriously, and when you are very familiar with them, they will faithfully repay you: let you become a master who can solve mathematical problems. The following suggestions are for your reference:
1, no need to recite;
2. Mathematics has an invisible "mathematical thought", which is the soul of mathematics. In learning, we should always pay attention to understanding it and grasping it; 3. On the premise of resolutely opposing "sea tactics", we must emphasize doing a certain number of mathematical exercises;
4. Be prepared: the more you learn later, the more abstract, the more flexible and interesting you will be;
5. From primary school, mathematics knowledge is closely linked, and every bit can't be missed; If there is any omission, it should be made up in time;
6. Don't be afraid of knowledge barriers (such as encountering problems). ), the real kung fu of mathematics is practiced in front of mathematical obstacles; Believe in yourself, start from the simplest and most basic place (also the most important place), don't worry, you will certainly gain something.
English: 1, preview. Preview is not only a question of learning methods, but also a question of learning habits. There are many things to preview, such as: preview new words, texts and grammar before class, mark what you don't understand, take questions to class, and try to solve the problems you don't understand in class. If you still don't understand, ask the teacher immediately after class.
2. attend class. Attending class is the most important link in the learning process, and efficient students can often master most of what teachers teach in class. Listening to the class should be: closely follow all teaching links such as review, introduction, demonstration, practice and consolidation; Pay attention, understand the teacher's explanation and take notes; Actively participate in classroom activities, such as answering questions, dialogue, role-playing and retelling.
3. homework. Finish your homework carefully. English homework is divided into oral and written. Reading aloud, memorizing words and reciting homework are very important for language learning.
4. Review and summarize. After class, we should learn more about what we have learned in class, such as sorting out notes and reviewing key points and difficulties; Read or recite important sentences; Organize knowledge through induction, analysis and comparison; Review according to personal situation.
5. Bring your own dictionary. For keywords or confusing words, always look them up in the dictionary and learn to explain new words in simple English. The purpose is to cultivate students' self-study ability, so that they can use English dictionaries and other reference books correctly and understand the meaning accurately in the future.
I try to analyze long sentences with complicated structures. If I can understand long and difficult sentences, it is not difficult to understand the whole article, which also improves my reading ability.
6. Try to read more extracurricular books or English newspapers and magazines, and read more stories and humorous jokes, so as to improve your interest in learning English. In addition, you can make up some English proverbs and aphorisms (for example, practice makes perfect. Practice makes perfect; Where there is a will, there is a way. Where there is a will, there is a way. In this way, I can expand my knowledge and motivate myself to study hard.
7. Speak more English, recite more texts and cultivate a sense of language; Write more English and exercise your ability to form words and sentences; Communicate with teachers more after school, solve the remaining problems, and insist on being diligent and inquisitive.