Divided discussion of the seventh grade mathematics lesson plan and reflection

The following are some of the main points of reflection on the middle class mathematics lesson plan: * * 1. Achievement of teaching objectives ** 1. * * Knowledge and Skills ** - For example, when the mathematics activities in the middle class involved number sorting, number solitaire, number composition, addition, and other content, it was necessary to reflect on whether the children really understood and mastered the relevant mathematical concepts. For example, in the teaching of number sorting, whether children can accurately discover the arrangement law of objects or numbers; in the teaching of number composition and addition, whether children understand the relationship between total and partial numbers and the meaning of addition. - If the goal is to let the child master a certain mathematical operation skill, such as making a regular order of prizes (such as making a necklace with plastic beads), reflect on whether the child can skillfully use the relevant skills. 2. * * Method and process ** - Think about the methods used in the teaching process to help children learn mathematics knowledge. For example, if the game teaching method was used (such as the "Find Friends" game to learn addition), it was necessary to consider whether the game really stimulated the enthusiasm of the children to actively participate in mathematics learning, and whether it guided the children to effectively explore and understand mathematics knowledge through the game. - When guiding children to observe and analyze mathematical phenomena (such as the sorting law in the layout of the sports venue), they should reflect on whether the teaching method helps to cultivate children's observation and analysis ability. 3. * * Emotions, attitudes and values ** - Check if the child's interest in mathematics has been cultivated in the process of teaching mathematics. If the child showed active participation in the activity and was curious about the mathematics content, it meant that the goal of stimulating interest was achieved to a certain extent. On the contrary, it was necessary to reflect on which parts of the teaching process failed to arouse the interest of the child. - Consider whether the teaching has cultivated good learning habits and organizational discipline in the children. For example, in the process of mathematics games, whether children can abide by the rules of the game, actively participate instead of being casual. * * 2. Teaching content ** 1. * * Difficulty of content ** - The cognitive level of middle-class children was at a certain stage. If the teaching content was too simple, the children might feel that it was not challenging and lose interest. If it was too complicated, the children might feel frustrated. For example, in the teaching of addition, the size of the numbers and the complexity of the addition formula needed to be grasped appropriately for the middle class children. 2. * * Internal capacity ** - The content of a teaching activity needed to be moderate. For example, some lesson plans included the concepts of object size and conservation of quantity in an activity. This might be too much for middle-class children, making it difficult for them to digest and understand. * * 3. Teaching methods ** 1. * * Diverse ** - A single teaching method could easily make children feel bored. If only the teaching method or demonstration method was used in the entire middle class mathematics teaching process, the participation of the children might not be high. A variety of teaching methods should be combined, such as game methods, operation methods, discussion methods, etc., to meet the different learning needs of children. 2. * * flexibility ** - In the teaching process, the teaching method should be flexibly adjusted according to the actual reaction of the child. For example, when a child had difficulty understanding the order of numbers in a number solitaire game, could the teacher adjust the guidance method in time, such as using a more intuitive number card display or increasing the number of practice sessions? * * 4. Teaching Materials ** 1. * * Adaptability ** - The teaching materials had to be in line with the age characteristics of the children in the middle class. For example, in the teaching of sorting, if the operation materials provided were all beads, it might be too singular and could not meet the diverse operation needs of the children. It could provide different forms of materials such as puzzles and labels, allowing children to feel the order in a variety of ways. 2. * * Validity ** - Teaching materials should help children understand mathematics. For example, when learning numbers, use figurative nursery rhymes (e.g."The word '2' is like a goose, with a round little head, a slanted long neck, and a straight little tail."). This material could help children remember the characteristics of numbers more effectively. * * 5. Child participation ** 1. * * Individual differences ** - He had to pay attention to the differences between the children in the middle class. In teaching activities, some children may understand and master mathematics content faster, while others may need more time and guidance. Teachers needed to think about how to meet the learning needs of different children, such as giving different levels of guidance in the questioning session and the operation session. 2. * * Overall participation ** - Reflect on the overall participation of children in the entire teaching activities. For example, in a math game, whether some children were unable to actively participate due to unclear rules or lack of interest, and how to adjust to increase the participation of the overall children. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

" Sixth grade mathematics lesson preparation team summary and reflection lesson plan design " sounded very interesting! It felt like a comprehensive summary of the work of the sixth grade mathematics lesson preparation team. The lesson plan design part was definitely a careful planning of the teaching content and teaching methods. The summary and reflection part was a review of the previous lesson preparation work to see what was done well and what could be improved. It was like a review and outlook of the mathematics teaching journey. It was very practical teaching material. However, you only gave me this title. It would be better if you could give me some specific content. That way, I can give you a more detailed and accurate summary of the content. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

This isn't a novel-related content. I'm a web novel know-it-all. I can only handle the integration and polishing of information related to web novels. You can provide me with information about the novel so that I can operate according to the requirements. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

The information you gave me isn't very complete. It's just the title of the lesson plan and the stage of the lesson. Without the specific content of the lesson plan and the reflection content, I can't integrate and polish it according to the requirements. You can add some related content. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

The following is a reflection summary of the teaching plan for the mathematical repeated computation problem: In mathematics teaching, after the implementation of the lesson plan for the repeated calculation problem, there were many gains and thoughts. From the teaching content, the concept of repeated calculation was quite clear. Many examples were used, such as the repeated calculation of elements in the arrangement and combination. However, some examples might be a little complicated for some students and did not take good care of the understanding level of all students. In terms of teaching methods, group discussions were used to allow students to explore the reasons for repeated calculations and how to avoid them. Most students could participate in this interaction segment, but there were some small group discussions that deviated from the direction. In the future, they would need to strengthen guidance. Also, when he explained the calculation method, he might pay too much attention to the derivation of the formula. He should give the students more time to practice the actual calculation. From the feedback of the students, their understanding of the repeated calculation problem had improved to a certain extent, but there were still many students who made repeated calculation mistakes when doing some complicated applied problems. This meant that they had not fully mastered the technique of avoiding repeated calculations. In the future, they would have to set up more comprehensive exercises in their teaching. In general, this lesson plan had its merits, but it still needed to be improved in terms of the difficulty of grasping the content, the flexible use of teaching methods, and the targeted practice. Only in this way could the students better grasp the repeated calculation problems in mathematics. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

"Teaching plan and reflection on combination games within 5 years of middle class kindergarten." ** 1. Teaching plan ** 1. ** Teaching goal ** - This was to let the children in the middle class understand the combination of numbers within 5. - Through games, children's interest in mathematics was increased. 2. ** Teaching Difficulties ** - ** Important point **: Master the combination of numbers within 5. - [Difficulty: Able to flexibly use combination knowledge to perform simple mathematical operations.] 3. ** Teaching Method ** - Game teaching method. 4. ** Teaching preparation ** - 5 balls of different colors (such as red, yellow, blue, green, purple). - He drew a number of cards with different combinations (such as 1 and 4, 2 and 3, etc.). 5. ** Teaching process ** - ** Part of the import ** - The teacher walked into the classroom with five small balls and said to the children,"Children, today the teacher brought five magical balls. We want to play games with them." - ** Game 1: Small Ball Group ** - Divide the children into groups. - The teacher first put a small ball on the table and then asked the children,"Children, how many small balls do you need to make five?" Guide the child to say four. Then, put the corresponding four balls together and let the child see the combination of 1 and 4 into 5. - Then, in this way, he showed the combinations of 2 and 3 into 5 and other combinations. - ** Game 2: Card Matchmaking ** - He mixed up the cards with different combinations and distributed them to the children. - The teacher put a big card on the ground (such as the combination of 2 and 3), then let the child find the card in his hand that can form a 5 with the big card (such as the combination of 3 and 2), and stand in the corresponding position. - ** Summing up ** - The teacher and the child reviewed the game they played today and summarized the combinations of numbers within 5, such as 1 and 4, 2 and 3, etc., which could form 5. ** 2. Reflection ** 1. ** Strengths ** - The game teaching method was very suitable for middle class children. Throughout the entire teaching process, the participation of the children was very high. They were very interested in the ball and card games, and the classroom atmosphere was very lively. - This method of displaying through visual objects (small balls) and cards helped children better understand abstract mathematical concepts. For example, in the small ball grouping game, the child could clearly see that the different number of small balls combined together was five. 2. ** Not enough ** - In the card matching game, some children did not understand the combinations on the cards quickly enough, perhaps because the design of the cards was not simple enough. - For some combinations, children only memorized them mechanically in the game and might not really understand their mathematical meaning. For example, although he could find a card combination of 2 and 3, he might not understand how these two numbers could form a 5. 3. ** Modification measures ** - Redesigning the card to make the combination form more simple and intuitive. For example, they could use larger numbers and brighter colors to differentiate. - In future teaching, more guiding questions should be added to let the children think deeply about the meaning of the combination of numbers in the game, not just the memory combination form. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

The following is an example of a quick memorization method for a math class: ** 1. Teaching objectives ** 1. Help students master effective methods of memorizing mathematical formulas and improve their memory ability. 2. Deepen the students 'understanding of mathematical formulas and improve their ability to apply them. ** 2. Teaching preparation ** 1. Choose simple mathematical formulas suitable for students, such as rectangular area formula, triangular area formula, multiplication distribution law, etc. 2. Prepare paper, pen, colored pencil, and other stationery to record and draw pictures to aid in understanding. 3. When he made a mathematical formula card, he wrote the formula on one side and the meaning and derivation process of the formula on the other side. 4. Prepare math exercises, including filling in the blanks with formulas, simple application of solving problems, etc. ** 3. Teaching process ** #(1) Introduction (5 minutes) By showing the objects related to the formula or asking practical questions, such as taking out a rectangular box and asking the students how to calculate its area, it led to the mathematical formula memorization method that they were going to learn today. It emphasized that mathematical formulas were the key to opening the door to mathematical knowledge and stimulate students 'interest in learning. #(2) Formula explanation and understanding (20 minutes) 1. Using a specific formula as an example, such as the formula for the area of a rectangular shape, he took out a rectangular piece of paper and explained while demonstrating."The area of a rectangular shape is equal to the length multiplied by the width. We can imagine dividing a rectangular shape into small squares. There are several small squares in the length and several small squares in the width. Then, the total area is the product of the length and width." 2. Explain the meaning of each formula in detail and guide the students to think about the rationality of the formula. For example, for the area formula of a triangle, let the students try to explain why the base multiplied by the height divided by two. 3. Show the mathematical formula card to let the students read the meaning of the formula and the derivation process to deepen their understanding. #(3) Memory Method Teaching (15 minutes) 1. Use the method of association memory - For the distribution law of multiplication, a(b + c)=ab+ac, one could imagine the scene of dividing things. If there are a group with b apples and c oranges, then the total number of fruits is a multiplied by b + c, which is equal to the total number of apples in the group plus the total number of oranges. 2. Using Image Memory Method - Take the area formula of a triangle as an example. Ask the students to draw a triangle, and then draw a quadrilateral next to the triangle with the same base and height. Since the area of a quadrilateral was the base multiplied by the height, and the area of a triangle was half of the area of the quadrilateral, it was the base multiplied by the height divided by two. Let the students remember this graph to help them memorize the formula. #(4) Practice Consolidating (15 minutes) 1. Formula fill in the blanks - Give some formulas that are missing parts of the content and let the students fill them in, such as the rectangular area formula (S=)(), the triangular area formula (S=)(). 2. Simple application of solving problems - Give some practical questions and ask the students to use the formulas they have learned to answer them. For example, if you know that the length of a rectangular shape is 5 cm and the width is 3 cm, find its area; if you know that the base of a triangle is 6 cm and the height is 4 cm, find its area, etc. #(5) Reflection (5 minutes) 1. Teacher's summary - Recalling the mathematical formula memorization methods introduced in this lesson, such as the association memory method and the image memory method, emphasizing the importance of understanding the meaning of the formula and the derivation process for memory. - He summarized the problems that the students had encountered during the practice, such as unfamiliarity with the application of formulas, memory confusion, etc., and reminded the students to strengthen their revision after class. 2. student feedback - Ask the students to share their experience in memorizing the formulas in this lesson, such as which memorization method is most helpful to them, and what other puzzles they have in understanding the formulas. - Based on the students 'feedback, teachers could further adjust their teaching methods to better meet the students' learning needs. ** Reflection summary: ** 1. ** Strengths ** - The methods of memory association and image memory could help to visualize abstract mathematical formulas and improve the students 'memory. Through the practical graphic demonstration and the association of life scenes, it was easier for students to understand the essence of the formula. - In the teaching process, the emphasis was placed on the understanding of the formula and the explanation of the derivation process. This would help the students grasp the formula fundamentally, not just memorize it. - The practice session could consolidate the knowledge that the students had learned in a timely manner. Through filling in the blanks with formulas and solving problems, the students 'ability to remember and apply the formulas could be tested. 2. ** Inadequacies and improvements ** - For some students with weaker comprehension ability, the association and image memory methods might not be intuitive enough. They needed to further simplify the examples or provide more diverse memory aids in future teaching. - In the practice session, the types of questions could be more diverse. Some comprehensive questions with a certain degree of difficulty could be added to better improve the students 'ability to use the formula flexibly. - In terms of teaching time allocation, he could appropriately increase the time spent explaining and understanding the formula to ensure that the students had a deeper understanding of the formula before teaching the memorization method. This might improve the overall teaching effect. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

The following is a lesson plan for a large class mathematics observation game: * * 1. Teaching objectives ** 1. Through the game activities, the children's observation, judgment and hands-on operation ability were cultivated. 2. Stimulate children's interest in mathematics activities and improve their enthusiasm for participating in mathematics activities. * * 2. Teaching preparation ** 1. Prepare a number of cards of various colors and shapes (such as triangle, circle, square, red, blue, green, etc.). 2. Number cards 1 - 10. 3. Small toys (such as small cars, small dolls, small building blocks, etc.). * * 3. Teaching process ** #(1) Diagram Observation Game 1. Show the graphic card He mixed the different shapes and colors of the cards and displayed them in front of the children. 2. Guiding Observation and Questioning - Ask the child to carefully observe these figures and tell them what shapes and colors they see. For example,"Children, look at these cards. Tell the teacher what shapes are there? Is there a red card?" - He asked some questions of comparison, such as,"Which type of card has the most cards? Which color is the least?" 3. Infant Operation Ask the child to put the cards of the same shape together, then put the cards of the same color together, and then count the number of cards of each shape and color. #(2) Number Observation Game 1. Show the number card He took out a numbered card and placed it in front of the child in a random order. 2. Observing and searching - The teacher said a number and asked the child to quickly find the corresponding number card. For example,"Please find the card with the number 5." - Then let the child observe these number cards and say the relationship between the adjacent numbers, such as: "What is the number after the number 3?" 3. Number Ranking Game Ask the children to arrange the number cards in order from small to big or from big to small. #(3) Toy-watching game 1. display toy He placed the various small toys that he had prepared on the table. 2. observation and description - Let the child observe the toy and describe the shape, color, material, and other characteristics of the toy. For example,"What color is this car?" Is it made of plastic or metal?" - He raised the question of comparison between different toys, such as,"What's the difference between a small toy and a small building block?" 3. classification game Ask the children to classify the toys according to their own standards, such as by color or by purpose, and ask the children to state the basis for the classification. * * 4. Reflection on Teaching ** 1. the key of success - In the process of playing, the children showed high enthusiasm and participation, and could complete various observation tasks well, indicating that this play-based teaching method was suitable for the learning characteristics of the children in the upper class, which could attract their attention and stimulate their interest in learning. - Most of the children could accurately observe, describe, operate, and judge in the observation game of figures, numbers, and toys, indicating that the teaching goal was basically achieved, and the children's observation, judgment, and hands-on operation ability had been trained to a certain extent. 2. deficiencies in - Some children did not have a clear understanding of the concept of adjacent numbers in the number observation game, and they also made some mistakes in sorting the numbers. Perhaps they were not familiar enough with the size relationship of the numbers, so they needed to strengthen the practice of comparing the size of the numbers in the follow-up teaching. - In the toy observation game, it was found that the children's vocabulary for describing materials was relatively lacking. Perhaps it was because they did not have enough knowledge in their daily life. In the future, they could add some simple introductions to the characteristics of different materials in the teaching. 3. improvement measure - For children who could not grasp the concept of numbers well, they could design some small games that specialized in comparing and sorting numbers, such as number solitaire, so that they could deepen their understanding of the relationship between numbers in the game. - In the future, he would guide the children to come into contact with different materials and enrich their vocabulary. For example, he would introduce the materials of the objects around him in daily life to help the children better observe and describe them. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

The reflection and summary of writing a large mathematics lesson plan could start from the following aspects: ** I. Achievement of teaching objectives ** 1. ** Knowledge and Skills ** - Review whether the child has mastered the mathematical concepts and skills involved in the teaching. For example, in the teaching of graphics, whether children can accurately identify graphics, divide and combine graphics, or classify operations. If some children had difficulties in a certain knowledge point, they had to analyze whether the concept was not explained clearly or they did not practice enough. - Check whether the child has achieved the expected goal in mathematical operations (such as addition and substitution) or understanding of quantitative relations. For example, in the teaching of numbers and quantities, could children correctly associate numbers with the corresponding number of objects? 2. ** Method and process ** - Think about whether the methods used in the teaching process are effective in promoting the development of children's mathematical thinking. For example, in the application of the operation method, did the child really understand the mathematical knowledge through hands-on operation (such as fiddling with the geometric puzzle), or did he just mechanically follow the teacher's instructions without thinking deeply? - The effect of using the methods of analysis and comparison, explanation and demonstration. For example, when comparing baby faces with different shapes, whether the child could actively participate in the comparison and come to the correct conclusion. If not, was it because the comparison object was unreasonable or there was a problem with the guidance method? 3. ** Emotions, attitudes and values ** - It was to determine whether the child's interest in math activities had increased. Observe the participation and enthusiasm of the children in the classroom. For example, whether the children actively participate in mathematics games or operation activities, and whether they show curiosity about mathematics learning. - Assessment of whether the child has developed good learning habits in mathematical activities, such as whether he can focus on completing mathematical tasks and whether he is willing to cooperate with his peers to complete activities (in group cooperation and other activities). ** 2. Teaching content ** 1. ** Adaptability of content ** - To analyze whether the teaching content is in line with the age characteristics and mathematical cognitive level of the children in the large class. If the content is too simple, the child may feel bored and lose interest in learning; if the content is too difficult, the child will feel frustrated. For example, for children in large classes, overly complicated mathematical logic reasoning might be beyond their understanding, and simple number recognition might not be able to meet their learning needs. 2. ** The content is coherent and systematic ** - Check if the teaching content is coherent and orderly. For example, in a series of teaching about graphs, whether the simple understanding of graphs would gradually transition to more complicated content such as the division, combination, and transformation of graphs; whether the connection between various teaching links was natural, and whether it could guide children to gradually understand the mathematical knowledge system. ** 3. Teaching Method ** 1. ** Divergence and flexibility ** - Think about whether the teaching methods are diverse. A single teaching method may make children feel bored, but a combination of multiple teaching methods (such as game method, operation method, discussion method, etc.) can stimulate children's interest in learning. For example, when teaching children addition and multiplication, they could use math games (such as buying and selling games) to let children learn to calculate while playing. They could also let children understand the concept of addition and multiplication by operating physical objects (such as sticks, building blocks, etc.). - To assess whether teaching methods are flexible enough to adapt to the child's learning situation. If the child is not interested in a certain teaching method or has difficulty understanding it during the teaching process, can the teacher adjust the teaching method in time? 2. ** Guidance Method ** - Check if the teacher's guidance can inspire the child to think independently. For example, when asking questions, could they guide children to think about math problems from different perspectives instead of telling them the answers directly? When the child encounters difficulties, whether the teacher's guidance can help the child overcome the difficulties, such as through hints, examples, etc., to help the child find a solution to the problem. ** IV. Infant performance and individual differences ** 1. ** Overall performance ** - To summarize the child's overall performance in the classroom, including participation, accuracy in answering questions, and ability to cooperate with peers. For example, did most children actively participate in class discussions and answer questions, or did only a few children participate and most children were more passive? 2. ** Individual differences ** - Pay attention to the individual differences between children. Different children may have different mathematics learning abilities, interests, and learning styles. For example, some children may be better at learning graphics, while others perform better in number operations; some children like to think independently to complete tasks, while others prefer to cooperate with their peers. Teachers should think about how to meet the learning needs of different children in teaching, such as providing practice materials of different difficulty levels or adopting individual guidance methods. ** 5. Use of Teaching Resources ** 1. ** Teaching and learning tools ** - To evaluate the effectiveness of teaching aids and learning tools. For example, could the graphic cards used in graphic teaching and the physical teaching aids used in quantity teaching help children better understand mathematics knowledge? If the teaching aid is too complicated or not intuitive, it may affect the learning effect of the child. - Think about whether you have made full use of the existing teaching resources and whether there are other resources that can be used to enrich the teaching content or improve the teaching effect. ** 6. Modification measures ** 1. ** Teaching content adjustment ** - According to the learning situation of the children, suggestions for adjusting the teaching content were put forward. If a child did not have a good grasp of a certain knowledge point, they could add relevant exercises or re-design the teaching content to make it easier to understand. 2. ** Teaching method improvement ** - In view of the existing problems in the teaching method, the improvement plan was put forward. For example, if a child is not interested in a certain teaching method, he can try to change to other more suitable teaching methods; if the teacher's guidance method is not effective enough, he can learn new guidance techniques. 3. ** Children's Individual Attention ** - Make plans to better pay attention to individual differences in young children. For example, children could be divided into groups according to their learning ability, and different groups of children could be provided with learning tasks of different difficulty, or more guidance and help could be provided to individual children in the classroom. 4. ** Teaching resource optimization ** - Consider how to maximize the use of teaching resources. For example, making more suitable teaching aids, or using modern educational technology (such as multi-media teaching resources) to enrich the teaching content. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>

The following is a mathematics lesson plan for understanding the meaning of the ordinals within 7: ** 1. Teaching objectives ** 1. To let the child correctly perceive the position of the object in the sequence, and to be able to use the ordinals to represent the position of the object within the sequence. 2. Guide children to learn to determine the position of objects within 7 in the sequence from different directions, and be able to express it accurately in words. 3. To develop children's thinking ability and hands-on operation ability. ** 2. Important and Difficult Points in Teaching ** 1. ** Main point ** - Learn to accurately distinguish the position of objects within 7 from different directions. 2. ** Difficulty ** - Children can determine their own direction and accurately find the position of objects within 7. ** 3. Teaching preparation ** 1. [Teaching aid: Train and animal cards (up to 7), building map.] 2. Learning tools: operation cards (1 - 7 grids), three-dimensional pig (one for each person), operation materials such as small animals jumping grid, small animals going home, taking a train, waiting for a car, small animals staying in a hotel related props. ** 4. Teaching process ** #(1) The beginning: Clapping games to consolidate the understanding of the direction Teacher: Up and down, front and back, left, right, left, right, gulu 1, gulu 2, gulu see whose little hand can't be found. #(II) Basic Part 1. ** The position in the preliminary perceptual sequence of the game "Kitten Hopping the Lattice"** - Find the grid: Ask the child to place the operation card horizontally. Starting from the red flower, find the X grid (X is a number within 1 - 7). Where is the X grid? He started from the green flower and looked for the xth square, then placed the operation card vertically, starting from the red flower and looked for the xth square. Starting from the green flower, he searched for the xth square. - The game "Kitten Jumping Lattice": Children jump from different directions according to the teacher's instructions. 2. ** Create a scenario of "train to travel" and recognize the ordinals within 7 ** - Show the picture of the train to guide the child to observe. - Teacher: The weather is really good today. The animals are ready to travel by train. The train is coming. Question: How many carriages are there on this train? Is the color of each carriage the same? What color was the first carriage? What color was the second carriage? Which carriage was the orange one? Which carriage was the pink one? - The teacher showed a picture of a small animal and asked, - Question: How many small animals are there on the train now? (The number of tigers, puppies, mice, monkeys, etc. is less than 7) Which carriage do they sit in? Which small animals came to take the bus? How did they line up? Who was first and who was third? The train was about to leave. Kitten wanted to take the third carriage. What color was it? Xiaotu wants to take the orange carriage. Which carriage is it? Which section was the turtle going to sit last? - Guide the child to feel the order of the objects in different directions. - [Change the direction of the locomotive: Please take a look at which carriage the little tiger is sitting in now.] Which carriage did Piglet sit in? Which carriage was the little turtle in now? Why did it change? - The train turned around. When the locomotive was on the left, we started counting from the left. When the locomotive was on the right, we started counting from the right. The direction of counting changed, and the order of the small animals also changed. 3. ** Find the corresponding position according to the ordinals ** - Question: How many floors does the building have (within 7 floors)? Where was the first floor? How many rooms are there on each floor? In conclusion, when we count the buildings, we should start from the bottom to the top. - The little animal looked for a room and asked,"Please send XX to the first room on the fourth floor." Puppy said my room number is 302. Please look for it. What does 302 mean? Ask the children to come up and send the other animals home. #(3) Group Operation 1. The teacher introduced the materials for each group. 2. Children's operation, teacher's guidance. #(4) Ending Part: Children's Squad [Teacher: Each team has 10 people. Let's see where you stand?] ** 5. Reflection on Teaching ** 1. In the whole teaching activity, the children's interest was strong, and the teaching mode of teachers and children's participation played a better guiding role. 2. During the teaching process, the teaching materials were well prepared, and the games and fun were strong. For example, through the situation games such as small animals riding the train and living in a house, the children could learn the ordinals within 7 in a relaxed and happy atmosphere. This made the classroom atmosphere lively and fully stimulated the children's enthusiasm for learning. 3. In the teaching process, there might be some cases where children's understanding of the ordinals in different directions was slow. In the future teaching, more practice sessions could be added to this difficulty, such as changing more different scenes and arranging objects, so as to deepen the children's understanding of the concept of ordinals within 7. <a href="/?from=ask_words" style="color:red" target="_blank">Read more exciting novels for free</a>