Fourth grade mathematics second volume monthly reflection
The following is a reflection on the teaching of the fourth grade mathematics second volume's four operations and position and direction unit: ** Arithmetic Unit of the First and Fourth Rules ** 1. ** Achievement of teaching objectives ** - In the teaching of the four arithmetic operations, the goal was to let the students master the order of the two-level operations and correctly calculate the three-step problems. At the same time, they would learn to solve practical problems with two or three steps of calculation, and also develop good study habits. However, in actual teaching, although the students had come into contact with the order of the four operations (such as multiplication and division before addition and subtract, etc.) and the calculation order with parenthesis, their mastery was not deep. In terms of solving problems, students had some problems, such as not listing comprehensive formulas to solve problems, making mistakes in the order of the four operations, poor ability to understand problems (especially poor students), and unnecessary mistakes in simple calculations. 2. ** Reflection on Teaching Strategy ** - From the perspective of teaching strategies, there were originally doubts about whether the teaching of the order of the four operations should be the focus of teaching, because some students had already understood the order of operations with the help of their parents. However, considering that students lacked the ability to solve problems, this unit could be used as an opportunity to strengthen the training of problem solving skills. In teaching, in order to improve students 'understanding of the operation order of the comprehensive algorithm, more vivid teaching methods could be used, such as "drawing sequence lines", which would visualize the abstract operation order and help students accept it. ** 2. Position and Direction Unit ** 1. ** Achievement of teaching objectives ** - The purpose of this unit is to let students build a more concrete sense of direction, understand the connection between mathematics and life, realize the value of mathematics learning, and enhance emotional experience. However, from the teaching effect, the students exposed many problems in their homework. For example, in the difficult part of drawing a plane diagram according to the conditions, the students had problems such as the direction angle was not accurate (such as the difficulty of distinguishing between north by east and north by east), the distance was not converted according to the unit length (in a few cases), the center point was not accurate (affected by buildings), the specific location of the object was not obvious or the name was not marked, and the direction was wrong. 2. ** Reflection on Teaching Strategy ** - In the teaching process, in order to achieve the teaching goal, a large number of activity scenes should be created for the students, so that the students can cooperate and communicate in the form of small groups. Through observation, analysis, and independent thinking, they can understand things from the perspective of orientation. At the same time, they should seize the students 'curiosity and curiosity, encourage them to express their opinions, and cooperate and communicate. In the teaching, we should pay attention to the cultivation of students 'concept of space, especially the details of the sketch. If he were to conduct a remedy tutoring session, it would be more appropriate to conduct individual tutoring sessions since the students 'mastery of the situation varied greatly and collective tutoring would easily annoy the students who had mastered the situation well. Read more exciting novels for free
Reflection on the teaching of solving problems in the fourth unit of mathematics in the second volume of the second grade
There were some achievements and challenges in the teaching of solving problems in the second volume of the second volume of mathematics in the second year. In terms of teaching results, through the creation of life situations, such as using the theme map of "happy festivals" to lead to practical problems that require division calculation, students will realize that quotient calculation is the need to solve problems, and they will realize that quotient calculation is an effective tool to solve practical problems. At the same time, through knowledge transfer, the students would be allowed to independently explore the quotient calculation method using the multiplication formula of 7 - 9. They would first review the quotient calculation method of the previous unit, then independently try to calculate the new division problem. Finally, through the teacher-student exchange to consolidate the learning method, it would help the students master the general method of quotient calculation and form calculation skills. Furthermore, when solving practical problems such as how many times a number is another number, the students would experience the process of abstracting the specific problem into a mathematical problem and determining the algorithm. This would cultivate the students 'sense of number. However, there were also some problems in the teaching process. The speed and accuracy of some students 'calculations were relatively low. This was an aspect that needed to be paid attention to. For example, in the unit test paper, some students did not carefully examine the questions, such as asking how many bottles of soda each person had on average. The students did not correctly distinguish the relationship between the number of people in each group and the total number of people. Also, in the question about comparing the prices of items, the students didn't take into account the fact that different quantities needed to be calculated first before they could compare them. It was easy to confuse concepts, such as the concept of "divide" and "divide by". This meant that the focus of solving problems in teaching was to analyze the relationship between quantities. It needed to be further strengthened to make the students more serious in examining the questions to improve the accuracy of the answers. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
A Reflection on the Second Volume of the First Grade Mathematics Class
The following is a summary of the first-year mathematics class: ** 1. Teaching content ** 1. ** Understanding RMB ** - Although the students had a certain ability to observe the RMB, they lacked a systematic understanding. For example, there was insufficient understanding of the relationship between various face values, the size of the relationship, and even misunderstandings (such as thinking that five 20 cents could be exchanged for 1 cent coins). - In the teaching, the relationship between Yuan, Jiao and Fen should be permeated. At the same time, due to the difference between the popular RMB version when the teaching materials were compiled and the actual situation in the students 'lives (the teaching materials mainly use the fourth set of RMB, and the students often come into contact with the fifth set in their lives), the teaching of different versions of RMB should be taken into account in order to let the students better understand it. 2. ** Brick Repairing Problem ** - The key to solving the brick filling problem was to first find a complete row of bricks and determine the number of bricks, then use the total number of bricks minus the existing number of bricks to get the number of missing bricks, and finally add the number of missing bricks in each row to get the total number of missing bricks. 3. ** Calculating questions ** - There were corresponding calculation techniques for questions with addition and deduction on both sides of the equal sign (if there was addition and deduction on both sides of the equal sign, the big reduction would be divided equally; if there was deduction on both sides of the equal sign, the two numbers would be added and then divided equally). ** 2. Teaching methods and student learning ** 1. ** Students as the main body ** - They should follow the concept of student development and adopt the method of learning before teaching. For example, in the "Understanding Three-Dimensional Patterns" class, the students were allowed to touch, talk, roll objects and patterns, and introduce the items they brought in groups. The students were allowed to learn through observation and communication, and the teacher only needed to guide them. 2. ** Students 'learning problems and solutions ** - Some of the students had problems: - The self-exploration awareness is not high, and the effectiveness of group cooperation in mathematics teaching is low. - Their verbal communication skills were low. - They lacked the initiative to study, such as not many students who consciously practiced and previewed homework after class and were not good enough. They could not handle the relationship between study and rest time well, and their motivation to study was insufficient. - Counter measures: - Teachers should create an active learning atmosphere and interesting learning situations to inspire and guide students to explore independently, cooperate and communicate. - To strengthen the psychological guidance for students and the education of parents to cultivate students 'learning habits. 3. ** Grasping the Teaching Stage ** - If the teacher did not have a precise grasp of the teaching time, it would lead to insufficient practice. Teachers should arrange the teaching time reasonably to ensure that students have enough practice time to consolidate what they have learned. 4. ** Homework writing and calculation habits ** - In the teaching of continuous addition and deduction, the question of whether to draw a horizontal line and write the number obtained in the first step should be handled flexibly according to the students 'actual situation. For students with strong calculation ability and simple calculation methods, they were not required to draw horizontal lines, but they had to ensure that the calculation was accurate. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
Fourth grade second volume mathematics unit 1 mind map
Sorry, I'm a fan of online literature. My knowledge is mainly concentrated in the field of mathematics. I can't provide the mind map for the fourth grade's second volume of mathematics.
Reflection diary about attendance, fourth grade volume 1
"Reflection Diary on Attendance." [Date][Day][Weather] Today, we learned about the importance of attendance, which made me have a deep reflection on attendance. In the class, attendance was like a silent conductor, directing our daily learning and life. The attendance officer carefully recorded the attendance of each student. This seemingly simple job actually had a great meaning. In the past, I didn't pay much attention to attendance. Sometimes, due to some small reasons, such as waking up a little late, she would almost be late. At that time, I didn't realize that this wasn't just my own business, but also affected the order of the entire class. When the attendance officer recorded the names of the students who were late, I realized that this small record meant that I had not followed the rules. Now I understand that attendance is a form of respect for discipline. A class was like a small team. Every student was a member of the team. If everyone did not abide by the attendance rules, the class would become chaotic. It is our basic responsibility as students to attend school on time. From today onwards, I will be more strict with myself. I will go to bed early and get up early every day. I will ensure that I arrive at school on time. I will no longer affect the class attendance record because of my small negligence. I also have to respect the work of the attendance officer. They carefully record the attendance of every student. This is a sign of their responsibility to the class. I believe that as long as every student can pay attention to attendance, our class will become more orderly and harmonious, and we can better invest in our studies. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
The design and reflection of mathematics teaching methods in the second volume of the first grade
The following is the design and possible reflections on the teaching methods of the second volume of mathematics in the first grade: ##1. Teaching Method Design ###(1) Use visual aids 1. * * Understand the graphics ** - For the teaching of two-dimensional figures, one could prepare various three-dimensional figures (such as cubes, cuboids, columns, spheres) and two-dimensional figures (such as squares, cuboids, pyramids, circles). When explaining the two-dimensional figures, the students were asked to observe the faces of the three-dimensional figures and obtain the two-dimensional figures by rubbing or drawing. This way, the students could intuitively understand the concept of "face on body" and establish the connection between the three-dimensional figures and the two-dimensional figures. 2. * * Awareness of Mathematics ** - Prepare a small stick, a counter, and other teaching materials within 100. For example, when explaining the composition of numbers within 100, let the students use a small stick to count and intuitively see a few tens and a few ones to form a number; when explaining the concept of numbers, use a counter to let the students move the beads to understand the meaning of one, ten, and hundred, as well as the different values represented by the numbers on different digits. ###(2) Combining Reality with Life 1. * * Understanding RMB ** - It allowed students to simulate shopping scenes in class. Prepare some learning tools for RMB, set up a small shop, and let the students act as customers and salespeople to carry out simple commodity trading activities. In this process, the students can deeply understand the conversion relationship between yuan, jiao, and fen, as well as the use of RMB. 2. * * In addition and subtract within 100 ** - Create a life situation question, such as "Xiao Ming has 20 yuan and bought a 12 yuan stationery. How much money is left?" Or,"There are 30 boys and 25 girls in the class. How many students are there in total?" This kind of situation allowed students to feel the application of mathematics in their daily lives and improve their ability to solve practical problems. ###(3) Diverse practice methods 1. * * Mental Arithmetic Practice ** - It was in the form of a game, such as a group competition. The students were divided into small groups. The teacher showed the addition and deduction questions within 100 and let the groups take turns to answer. If they answered correctly, they would get points. If they answered wrongly, they would get points. Finally, the winning group would be selected. This method could increase the enthusiasm and speed of the students. - Make mental arithmetic cards and let the students do a certain amount of mental arithmetic practice every day. The card could write the calculations on one side and the answers on the other, making it convenient for the students to self-check. 2. * * Problem-solving practice ** - Layered assignments were assigned according to the students 'learning ability, which were divided into three levels: basic, improvement, and expansion. The basic homework was mainly to imitate the examples in the textbook; the improvement homework was to modify the examples appropriately and let the students use the knowledge they had learned to solve them; the expansion homework was some open questions, encouraging the students to solve the problems in different ways and cultivating the students 'innovative thinking. ###(4) Guiding the Exploration of Patterns 1. * * Find a pattern to teach ** - In the teaching of finding the pattern, some simple patterns or numbers were presented first, such as "red, blue, red, blue..." or "1, 3, 5, 7...", so that the students could observe and find the pattern. Then, he would gradually increase the difficulty and guide the students to create their own regular arrangements. This would cultivate the students 'interest in exploring mathematical problems and their ability to discover patterns. ##2. Reflection on Teaching ###(I) Reflection on the use of visual aids 1. * * Strengths ** - Visual aids could visualize abstract mathematical concepts, making it easier for first-year students to understand. For example, through the use of small sticks and counters, students had a clearer understanding of numbers within 100, and they could better use the concept of numbers in subsequent calculation studies. - When recognizing the graphics, the three-dimensional graphics and two-dimensional graphics were displayed in real life, so that students could personally feel the connection between them, which improved classroom participation and learning effect. 2. * * Inadequacies and improvements ** - Sometimes, the use of teaching aids might distract students. For example, in a shopping simulation, students might focus too much on the goods and ignore the learning of RMB. The improvement method was to clarify the rules and learning priorities before the activity, and strengthen the guidance and supervision of teachers during the activity. ###(2) Reflection on the combination of reality in life 1. * * Strengths ** - Combining it with reality could make students feel the practicality of mathematics and increase their interest in learning mathematics. For example, in the teaching of RMB, the simulation of shopping scenes allowed students to have a deeper experience of the use of RMB, and also enhanced their ability to apply mathematical knowledge in life. 2. * * Inadequacies and improvements ** - The creation of life situations may not be completely consistent with the student's life experience. For example, some students might not have any shopping experience and would have difficulty understanding the concept of price and change. The improvement measure was to understand the students 'life background before creating the situation, try to choose the scene that most students were familiar with, or supplement the relevant life knowledge in the teaching. ###(3) Reflection on Practice Methods 1. * * Strengths ** - The variety of practice methods, especially the mental arithmetic exercises in the form of games, greatly increased the students 'enthusiasm for learning. The group competition allowed the students to improve their speed and accuracy in mental arithmetic, and at the same time, it cultivated the spirit of teamwork. Layered assignments could meet the learning needs of students at different levels, allowing each student to improve within their own abilities. 2. * * Inadequacies and improvements ** - In the game practice, there might be situations where individual students 'participation was too high or too low. Students with high participation should be guided to learn to listen and help other students, while students with low participation should be encouraged and paid more attention to. When assigning assignments, one should pay attention to the difficulty of the assignment to avoid the difficulty being too high or too low. At the same time, one should give feedback and guidance to the students in a timely manner. ###(4) Reflection on the Teaching of Law Exploration 1. * * Strengths ** - Guiding the students to explore the law is helpful to cultivate their logical thinking ability and innovative thinking ability. The process of exploring laws from simple to complex allowed students to gradually master the methods of exploring laws and improve their ability to solve mathematical problems. 2. * * Inadequacies and improvements ** - Students with weaker comprehension abilities might not be able to keep up with the teaching progress. The improvement method was to use group cooperation in teaching, so that students could help each other and explore the rules together. Teachers could also provide individual tutoring for these students. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
Analysis and Reflection on the Test Paper of the Fourth-Grade Mathematics Quick Calculation Competition
The following is an example of an analysis and reflection report on the fourth-year math competition paper: ** 1. Overall Analysis of the Test Paper ** 1. ** Question Type and Knowledge Points Covered ** - The quick calculation test papers usually covered all aspects of the four arithmetic operations. In addition, it might involve the use of the commutative law and the association law of addition. For example, when adding multiple numbers, it was easy to calculate by adjusting the order or combination of the addenda. For example, the commutative law of addition mentioned in material 1. If the student could master the law of a + b=b + a, they could quickly swap the positions of the addenda in the calculation to facilitate oral calculations. - Subtraction operations might examine the nature of the deduction, such as the continuous deduction of two numbers is equal to the deduction of the sum of these two numbers. - In the multiplication operation, the proficiency of the multiplication formula was the foundation. At the same time, it might involve the application of the combination law and the distribution law of multiplication. For example, when calculating 25×4×8, you can use the law of multiplication to first calculate 25×4 = 100, then multiply it by 8 to get 800. - Division operations, as shown in data 2, would examine the operational properties of division, such as the application of the product of dividing a number by two consecutive numbers. 2. ** Difficulty Level ** - There might be a certain degree of difficulty in the test papers. The simple questions were mainly a direct test of basic operations, such as one-digit numbers, one-digit numbers, and two-digit numbers. The purpose was to test the students 'basic computing ability and familiarity with the four operational symbols. - The medium-difficulty questions might involve the application of simple arithmetic laws, such as adding parenthesis to the mixed operation to change the order of the operation to achieve the purpose of simple calculation. - Difficult questions might combine multiple knowledge points. For example, in a question, one needed to use the multiplication distribution law and the four arithmetic operations of decimals. This required students to be able to accurately identify the question type and flexibly apply the knowledge they had learned. 3. ** Calculation load and time allocation ** - Speed calculation competitions usually involved a large amount of calculations to test the speed and accuracy of the students. This required students to allocate their energy reasonably within a limited time. For simple questions, he had to calculate quickly and accurately to save time for more complicated questions. However, while pursuing speed, accuracy could not be ignored, because every calculation error would lead to a loss of points. ** II. Analysis of the students 'answers ** 1. ** Accuracy Analysis ** - Judging from the overall accuracy, if most students made fewer mistakes on simple questions, it meant that the students had a good grasp of basic operations. However, if the error rate was high on questions involving operational laws, it might indicate that the student's understanding and application of operational laws were not proficient enough. For example, in the application of the multiplication distribution law a×(b + c)=a×b + a×c, students might forget to multiply or make a calculation error. - For questions about the nature of division, if there were more mistakes, it might be because the student's understanding of this nature was not deep enough, such as forgetting to multiply the divisions when dividing by two numbers in a row or the order of calculation was wrong. 2. ** Speed Analysis ** - By observing the time the students took to complete the test papers, one could roughly understand the students 'calculation speed. If most of the students could complete the test within the stipulated time, it meant that the overall calculation speed was up to standard. However, if more students failed to complete it, it might be because they spent too much time on some complicated questions. This reflected that the students did not have enough ability to deal with complicated calculations, or they did not reach a sufficient level of proficiency in simple questions, resulting in a waste of time. ** III. Reflection and Teaching Suggestion ** 1. ** Reflection on Teaching Methods ** - In the teaching process, the teaching of basic calculations should focus on strengthening practice. Through a large number of oral and written calculations, students 'calculation ability should be improved. For example, he could arrange for a certain amount of time to practice mental arithmetic every day, including the four operations of whole numbers, decimals, and scores. - In the teaching of operational laws, the combination of concept understanding and practical application should be strengthened. He couldn't just let the students memorize the formulas of the operational law, but he had to guide the students to understand the essence of the operational law through examples. For example, when explaining the commutative law of addition, students could understand the principle of exchanging the position of the addend and the invariable principle through the actual exchange of items or the problem of travel in life. - For knowledge points that were difficult to understand, such as the nature of division operations, a variety of teaching methods should be used, such as graphic demonstration, example analysis, etc., to help students understand intuitively. 2. ** Students reflect on their learning habits ** - Some students might be careless and did not carefully examine the questions during the calculation process, resulting in calculation errors. This required emphasizing the importance of reviewing questions in teaching and cultivating students 'habit of studying seriously and carefully. For example, students were required to read the questions twice before doing them and circle the key information. - There were also some students who lacked the habit of checking their calculations. Teachers should guide students to learn how to check the results of the calculation, such as by reversing or re-calculating to verify the accuracy of the answer. 3. ** Follow-up teaching plan adjustment ** - In the subsequent teaching, he could add some targeted special exercises, such as special exercises for operational laws, special exercises for mixed operations, etc. At the same time, he could organize some quick calculation competitions to increase the students 'interest and speed in calculation. - For students with weak computational ability, they could be given individual tutoring to find out the specific problems in the calculation process, such as unfamiliarity with the multiplication formula, inaccurate alignment of decimals, etc., and carry out targeted intensive training. Through the analysis and reflection of the fourth-grade mathematics competition papers, we can find the problems in the calculation ability, the application of the operation law, and the study habits of the students. Then we can adjust the teaching methods and plans to improve the students 'mathematical calculation level. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
Second Grade Mathematics Unit 7 Reflection
The teaching reflection of the second volume of the seventh unit of the second year mathematics mainly had the following points: ** I. About the content of Problem Solution ** 1. ** Student Foundation and Key Points ** - There were three examples in the textbook 'Problem Solvention'. The students had a certain foundation in the relationship between the quantities in the examples because they had already encountered the two-step solution last semester. This semester's focus was on the variety of problem solving methods, the correct use of parenthesis, and the formulation of comprehensive formulas to solve problems. 2. ** Teaching strategies and student performance ** - In teaching example 2, the situation of "students buying bread" was used to guide students to observe and think, collect information through questions, raise questions, and solve problems. Students were encouraged to discuss and discuss in class, share different ideas for solving problems, and experience a variety of problem solving strategies. For example, they would first set up a step-by-step formula before setting up a comprehensive formula, emphasizing the internal relationship between different algorithms. However, there were some problems in teaching. Some students with learning difficulties still stayed in one-step calculation thinking and could not understand the questions. Although some students could write comprehensive formulas, most students were not familiar with the use of small parenthesis. For example, in the case where there was no need to add parenthesis, many students mistakenly added parenthesis because they wanted to calculate the latter first. In order to solve the problem of using parenthesis, special training on parenthesis could be added in the practice class. By analyzing the characteristics of the step-by-step calculation, finding the intermediate quantity and combining it into a comprehensive calculation, the correct use of parenthesis could be consolidated. ** 2. About the content of "Opening of the Olympics"** 1. ** Teaching objectives and difficulties ** - The teaching goal is to guide students to understand the clock face, hour, and minute. Know that 1 hour = 60 minutes, establish the concept of hour and minute, experience the connection between mathematics and life, and develop the habit of cherishing time. The most difficult part was to know the time, minutes, and 1 hour = 60 minutes. 2. ** Teaching Concept and Student Experience ** - As the unit of time was abstract and involved in the study of speed, the understanding of "hours, minutes, and seconds" was a difficult and practical knowledge in the lower grades. The teaching followed the concept that mathematics originated from life and was applied to life. Students 'original time knowledge and life experience could be used as pre-class tests. Although students had preliminary research on time knowledge in class, they already had a lot of perceptual knowledge in life. They knew that learning, life, and labor were closely related to time. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
Fourth grade, second volume, mathematics, unit one mind map.
Analysis and Reflection on the Final Examination Paper of the Second Volume of the First Grade Mathematics
The following is the analysis and reflection of the final exam paper for the second volume of first-year mathematics: ** I. Test Paper's Special Characteristics ** 1. ** Examined basic knowledge and skills ** - Based on the content of the teaching materials, the students 'mastery of basic knowledge, basic skills, and basic methods were examined. For example, the neighboring numbers of numbers, the calculation of RMB, and finding rules to fill in numbers were all basic knowledge in the textbook. This kind of test helped to understand the students 'understanding and application of basic concepts and laws, rather than purely mechanical memory and imitation. 2. ** Connecting to the reality of life ** - It reflected the reality of mathematics. Some of the questions were related to life scenes that students were familiar with, such as the calculation of the amount of money spent on buying stationery. This was in line with the mathematics curriculum standards, which required students to learn to use mathematical thinking to solve daily problems and enhance their awareness of applied mathematics. 3. ** Pay attention to ability test ** - The students 'hands-on operation ability, application awareness, and problem solving ability were tested. For example, there might be questions that required students to solve the problem through actual operation or observation, as well as questions such as drawing pictures and writing formulas. They were both interesting and could train students 'mathematical thinking. ** 2. Reason why students lost points ** 1. ** Not serious about the questions ** - Many students answered the questions without understanding the requirements. This was the main problem in the exam. For example, in some questions with similar text expressions, students could easily confuse the meaning of the questions, resulting in wrong answers. 2. ** Weak strategy awareness ** - For example, in the questions involving statistics, some students filled in the wrong answers because they did not have a good grasp of statistics such as numbers and characters. 3. ** Students with learning difficulties ** - Students with learning difficulties had more points deducted in the exam, reflecting the large gap in their knowledge and learning ability. 4. ** Many points are lost on flexible questions ** - Compared to the basic questions, the loss of points for the flexible questions was more serious, indicating that students had difficulties in facing questions that required a certain amount of thinking and comprehensive application of knowledge. ** 3. Modification measures ** 1. ** Cultivate study habits ** - For the lower grade students, it was necessary to help them recognize the learning style that was suitable for them and develop good learning habits, such as writing seriously and carefully reviewing questions. This was crucial to improving their academic performance. 2. ** Stratified teaching and attention to students with learning difficulties ** - According to the differences between students, they would teach in different levels and pay attention to students with learning difficulties. From the perspective of "people-oriented", he insisted on the combination of "heart tonic" and supplementary classes for students with learning difficulties. He communicated with them more, encouraged them, helped them overcome psychological barriers, and built up their learning confidence. He started from the most basic knowledge and gradually improved their learning ability. 3. ** Practice and guidance ** - Teachers should select and compile all kinds of targeted exercises, including flexibility, development, and comprehensive exercises. During the practice, they should also provide students with methods and strategies to collect information, deal with information, analyze problems, and solve problems, so as to improve their ability to deal with various questions. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>
Online teaching, first grade, second volume, mathematics teaching reflection, short
There were some challenges and experiences in teaching first-year mathematics online. From the perspective of teaching, teachers should change their ideas in preparing lessons, highlight important and difficult points, design learning activities, integrate network resources, but pay attention to authority. In class, they had to complete the details, send live broadcast links in advance, write down topics, etc., pay attention to student interaction, and attract students by showing excellent homework. The marking of homework was more complicated, so students had to be urged to submit homework and give timely feedback. From the perspective of students 'learning, students should be self-disciplined, and teachers should guide them to establish the idea of self-conscious learning. There were some shortcomings in the teaching, such as the students 'lack of practical training leading to disobedience, poor sense of cooperation, the direction of the teacher's questions was not clear enough, the students did not speak widely in the classroom, the teacher's language was not refined enough, and so on. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>