On the migration of thought in high school mathematics teaching15139.doc
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1、On the migration of thought in high school mathematics teaching Abstract: The purpose of Mathematics Education is to enable students to firmly grasp the basic knowledge, basic skills and developing abilities of students. From this sense, Mathematics Education, their goal is to pursue a study on anot
2、her role in promoting learning . Therefore, Research in Mathematics teaching in migration issues, has a special and profound significance. Based on this, the migration between the old and new knowledge from the life of the knowledge and mathematical knowledge transfer between the positive and negati
3、ve transfer to the migration conversion and other ideological perspective of the migration in high school Mathematics teaching path. Keywords: Migration thoughts, high school Mathematics teaching, application Between high school mathematics knowledge is interrelated, the teaching of new knowledge de
4、pends on the old knowledge on the subject. Students to acquire knowledge of the process is the process of migration phenomenon, the teacher to impart knowledge of the process is the process of migration phenomenon. Therefore, in high school mathematics migration of Education to establish the teachin
5、g point of view, helping students master the cognitive structure of mathematics, to deepen understanding of knowledge, skill formation to accelerate and improve the generalization and development of mathematics has a very special significance. Based on this, I combed his some experience teaching, wa
6、nt peer correction. First, the rational organization of teaching activities to enhance the migration of old and new knowledge Students to acquire knowledge of the process is the process of migration phenomenon, the teacher to impart knowledge of the process is the process of migration phenomenon. In
7、 high school mathematics in the learning process, play a major role in the way of intellectual activity is observed, comprehensive analysis, abstraction, comparison, formal and specific. as in function concept of learning is the relationship between variables from the junior to the corresponding rel
8、ationship between the number of sets to understand the study. from the same elements, said, two similar impact on learning content easily , of which learning content is the similarity between the learning activities, an important aspect of similarity. If the students can make a general knowledge of
9、the old and new, to find the links between them, then we can achieve learning versa. Therefore, to enhance the link between old and new knowledge (common elements) are the basic requirements of migration. Therefore, teachers in mathematics teaching should be rational organization of teaching activit
10、ies, teaching should pay attention to every aspect of the link old and new knowledge, the teacher all the time should take into account prior knowledge of students, take full advantage of features already have the knowledge to learn new knowledge, promote positive transfer to achieve. because the ke
11、y is to produce learners migration activities summarized in the two common principles between them in order to improve quality of learning, to move forward now, teachers should select those stimulus intensity, with a typical, examples of novelty, and guide students to conduct in-depth and careful ob
12、servation, scientific abstract and general, to avoid unessential properties have been strengthened, prevent negative transfer forward, teachers should guide students in a timely manner to accurately distinguish between old and new concepts, differentiation, to form a good understanding of the struct
13、ure. For example, during the three-dimensional geometry of space angle, the concept of teaching to the destination can review old knowledge required, so that students, recalling the tragic, induced association, resulting in migration. Explained as follows: 1. ?1?: if weve learned about corner concep
14、t? Please recall the definition of angles. 2. Lenovo: We will learn the space angle and has learned there is no contact between the corner? We know that three-dimensional geometry is an important idea is to go for the flat space of the problem to solve, then we can use has learned to study the conce
15、pt of angle space angle mean? Through this association, the direction of solving the problem, ideas have been more clearly. 3. Summary: For the coplanar lines into a corner, through the translation of the intersecting lines are classified as angular, defined by the isometric theorems ensure the rati
16、onal and the arbitrary choice of space one oclock, and then compare merit, the space was normally optional in the Among the two coplanar lines on a special position. Thus, not only between old and new knowledge reveals the close ties within, and develop creative thinking ability of students. Thus, f
17、or the line side of the dihedral angle into the problem will TELL, analogy to migration of. Second, the use of the knowledge of life, migration, knowledge of mathematics Mathematics is also a culture, an art, from life, to the life to go, a lot of mathematical concepts and theorems can find it in re
18、al life source, if we as teachers can see this, and attention to this that the use of migration theory, the move to reflect the life of mathematics in mathematics teaching, we have the mathematics classroom will be colorful. then teaching how to implement them? I think we can start from the followin
19、g aspects: 1. Living Language Transfer the formation of mathematical concepts Mathematics comes from life, number of mathematical concepts to the language from our lives, as long as we refined a little, you can use the language of living life to interpret the students that abstract mathematical conc
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