Consolidation of computing power
1. Cultivate students' interest in learning mathematics
as the saying goes, "interest is the best teacher", skillful learning and flexible use will make the relatively boring mathematics learning lively and interesting, and make students interested in learning, so as to get twice the result with half the effort
in order to make students feel fresh all the time, in teaching, calculation exercises can be designed into games, competitions, rush answers, driving trains, listening to calculation, limited time oral calculation, self compiled calculation questions, playing cards, table mates or group competitions to adjust students' appetite. So as to cultivate students' good will quality. A variety of forms of training, so that different levels of students with different foundation on their own basis to enhance the enthusiasm, to improve the level of students' oral arithmetic plays a protective role, teaching in fun, help to activate the classroom atmosphere< Second, mastering basic knowledge is the premise of forming computing power
compared with the calculation of grade one and grade two, the calculation of grade one and grade two is a one-step calculation. They can do oral calculation or even listen to calculation and decide right or wrong at one time. However, as they enter grade three, with the deepening of knowledge, students' knowledge becomes "difficult", for example, to calculate 56 × We have to calculate 8 times to get the result, and two times of the 8 times are the result of multiplication and addition. If we want to do it right, we must not make any mistakes, otherwise it will be invalid. Therefore, basic skills such as multiplication formula and addition and subtraction within 20 are particularly important. And the calculation must be clear. Take first, then merge. Don't be confused
it is found in practice that students should not be in a hurry for success in teaching, but should be helped to start from sorting out the basic knowledge they have learned, use the transfer, and continue to deepen< Third, paying attention to basic training is the key to improve the ability of calculation
oral arithmetic is a basic skill that students must master, and it is one of the most basic and important skills in mathematics learning. Oral arithmetic is related to learning and mastering a series of contents, such as addition and subtraction of multiple digits, multiplication and division, and four calculation of decimal and fraction In the first and second paragraph of mathematics curriculum standard, it is emphasized to pay attention to oral arithmetic. Therefore, primary school calculation teaching should pay special attention to the training of oral calculation
for example, the decomposition of numbers within 10, the addition and subtraction of numbers within 20, and the multiplication and division within the table should be blurted out, which plays a key role in improving the accuracy of calculation. Only by improving the oral arithmetic skills, can students achieve correct, rapid and flexible calculation< 2. Strengthen the training of estimation and develop students' thinking
estimation is the ability to approximate or roughly estimate the operation process or result. Estimation is helpful for students to find out their deviation in solving problems, to rethink and calculate, so as to improve their computing ability. In teaching, teachers should teach students some estimation methods, so that students can form a correct way of thinking and improve the accuracy of calculation
3. Strengthening "practice every day" can promote students to accumulate computing experience
daily oral calculation, appropriate amount of written calculation and comparative training can effectively promote students to continuously accumulate calculation experience and form skills< 4. Effective practice is a means to improve the ability of calculation
in order to make students master the skills of calculation and form the ability of calculation, it is necessary to strengthen the practice. The former is to help students consolidate new knowledge and form skills; The latter is to cultivate students' ability to flexibly use what they have learned to solve practical problems. Practice is not to ask students to do some repetitive and monotonous questions endlessly. In order to improve the efficiency of the exercise, the content of the exercise should be targeted, hierarchical and with a certain slope. The forms of exercises should be flexible. Interesting data and novel questions will stimulate students' interest in doing exercises. In a word, diversified exercises not only enrich the content and form of exercises, but also greatly mobilize the enthusiasm of students to participate in the exercises, and play a promoting role in improving students' computing ability< 5. To cultivate good computing habits is the guarantee of improving computing ability. Good computing habits directly affect the formation and improvement of students' computing ability“ My practice is: in extracurricular every day to arrange a certain number of calculation problems, let students complete independently, pay attention to the cultivation of good calculation habits< Let students form the habit of proofreading carefully. Students are required to proofread the copied topics carefully, ranging from numbers and symbols
2. Students are required to see each data and operation symbol clearly, determine the operation order, and choose a reasonable operation method
3. Let students form the habit of standard writing. The standard writing format can express the students' operation ideas, calculation methods and steps, and prevent them from writing wrong numbers and operation symbols. Students are required to write neatly, with correct format, correct handwriting, no scribble, no alteration, and keep their homework neat and beautiful. Teachers should set an example for students
4. Let the students form the habit of estimating and checking. We should teach them the methods of checking and estimating, and make strict demands on checking as an important part of the calculation process, and advocate the use of estimation to check the correctness of the answers
5. Let students form the habit of mutual inspection. Students are required to check each other's homework on the basis of self-examination after the homework is completed, and then hand it over to the study group leader for review. They can point out the problems at any time, help analyze the causes of errors, correct them in time, and form the habit of consciously checking and correcting mistakes
when cultivating students' good calculation habits, teachers should be patient and persistent, unify methods and requirements, persevere and grasp them to the end
computing teaching is a long-term and complex teaching process. It is not a matter of one day to improve students' computing ability. It is necessary to achieve regular, planned, step-by-step, hierarchical teaching, which varies from person to person. We should pay attention to speed in time, density in quantity, flexibility and novelty in form and content. Only when we teachers and students work together and persevere, can we achieve results< br />
① From concrete thinking to abstract thinking. Children's operation is always associated with specific things, and then graally separated from specific things, to the operation of letters, that is, algebraic expression, and then to more abstract symbolic operation, such as intersection and union of sets. Abstract degree of operational thinking is one of the main characteristics of the development of operational ability< (2) from comprehensive thinking to analytical thinking. At first, children's operation is a comprehensive thinking from condition to problem, from known to unknown. In the senior grade of primary school, we began to have analytical thinking from problems to conditions, from unknown to known. Analytical thinking is a difficult point that students must break through in order to further develop their computing ability. The training of application questions and proof questions plays an important role< (3) from intuitive thinking to conscious thinking. This is, children's operation from only know how to operate to understand and can say why to operate in this way, that is to say the idea of solving problems. Understanding the operation process is an important condition for correct and flexible operation and enhancement of migration< (4) from developing thinking to compressing thinking. Children's thinking in the process of calculation is initially carried out step by step. To skilled stage, then merge some steps, quickly get results or find solutions. Compressed thinking is an important condition for fast operation
⑤ from one-way thinking to reverse and multi-way thinking. Reverse thinking is a characteristic of mathematics learning. When children begin to learn mathematics, there are inverse operations. Later, there are more, such as subtraction for addition, factorization for multiplication, square root and logarithm for multiplication, inverse trigonometric function for trigonometric function, integral for differential, and so on. Due to the negative effect of thinking set, inverse thinking and inverse operations are difficult for students. Multi way thinking is to solve problems from different ideas. Reverse thinking and multi-directional thinking are important conditions to improve the flexibility of operation

first, pay attention to oral arithmetic to cultivate students' thinking agility
accurate and rapid problem-solving thinking activity is an important manifestation of thinking agility. Grasping the basic training of oral arithmetic can improve the students' ability of applying the rules. There are two points that should be paid attention to in oral arithmetic: first, it is not concive to the improvement of oral arithmetic ability and the cultivation of students' thinking agility. Second, there should be a speed requirement in calculation, so that students have a sense of urgency. It's a good way to do mental arithmetic training with slats
Second, to grasp the whole, to cultivate students' thinking flexibility
the flexibility of thinking reflects the flexibility of thinking activities in many aspects, such as the choice of angle, application method and development process. Mainly focus on the following aspects of training 1) Make it up. It is to make up the number into the whole ten, the whole hundred and so on, and then calculate. That is to use rounding method to add and subtract more or add more and subtract more 2) Points. It is to separate one number in the operation and operate with another number respectively to facilitate rounding operation 3) Estimate. Estimation can improve students' self-examination ability, improve the accuracy of quick calculation, and cultivate students' thinking flexibility. In general, some numbers are estimated to be the nearest tens or hundreds. First estimate the result, and then make an accurate answer. Secondly, the estimation test is used
Third, to ince frequently, to cultivate the profundity of students' thinking and the profundity of thinking
refers to the abstract and logical level of thinking activities. We should focus on the following aspects of training 1) All right. According to the characteristics of rounding, two or more numbers are combined to facilitate oral and mental calculation 2) Turn. Transform the operation method, simplify the complex, promote the mental calculation. Guide students to summarize the rules, deepen the understanding and memory of knowledge 3) Change. That is to change the operation order and change the invariant value. According to the definition of the rule, change the operation symbols and data, so as to make the students master the knowledge. One is to grasp the inverse operation, the other is to master the special nature, deepen the deep understanding of the topic, so as to cultivate students' profound thinking and improve their ability of skillful calculation< Fourth, set up the questions to cultivate the originality of students' thinking
the originality of thinking is generally characterized by being thoughtful, innovative and unique. Mainly grasp the following skills for training
1. According to the particularity of 0 and 1 in operation, the calculation steps are omitted, so as to cultivate students' unique innovative thinking
2. Eliminate the two corresponding numbers (such as + 3 and - 3), rece the operation steps, and cultivate students' innovative thinking
in short, in primary school mathematics teaching, students' computing ability can not be developed overnight. As a teacher, first of all, he should be able to use the calculation rules and laws freely, so that he can be handy and improve the effect. At the same time, the training should be carried out persistently. It is difficult to achieve results by fishing for three days and drying the net for two days. In the teaching of calculation, we should constantly think and explore. We should not just calculate for the sake of calculation, but combine it with the actual life and emotional attitude advocated by the new curriculum standard, so as to avoid the monotony and dryness of calculation. Therefore, only through simple operation and paying attention to the cultivation and training of students' thinking ability can we effectively improve the teaching quality and promote the improvement of students' operation skills
