Primary School KS2 (Key Stage 2) Maths - Fractions, Percentages and Ratio - Ages 7-11 eBook
Each pair draws and completes a partitioning tree on a mini whiteboard. Pupils then order their boards to check if they have shown all the possible parts and complete further boards for any missing parts. Ask a pair of pupils who worked systematically to display their photos on the whiteboard.
Give pupils mini whiteboards and ask them to draw 7 simple images.
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Ask pupils to annotate their drawing to match the tree. Count or subitise to confirm that the other part is 5. Repeat with a few more examples, varying whether you give the whole and one part or the two parts. Move on to only giving the whole.
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Look out for pupils who can work systematically to list all the possible ways of completing this type of partitioning tree. Pupils will have consolidated their understanding of the use of abstract tokens to represent objects. Pupils will have explored recording part—whole relationships in abstract formats such as partitioning trees. Pupils will have begun to develop strategies to identify the missing number or numbers in a partitioning tree.
Show pupils a set of six objects on the whiteboard, set out in two parts, 2 and 4. Ask: What is the whole? What is one of the parts? What is the other part? Read the displayed image together, for example, 6 is the whole, 2 is a part, 4 is a part. Add a blank partitioning tree alongside the image. Place six objects in the top box of the tree and ask pupils how to make the partitioning tree show the same as the original image.
Complete the image then call up a second partitioning tree. Complete this together using numbers instead of objects. Ask pupils how each image is the same and how they are different. Repeat the description: 6 is the whole, 2 is a part, 4 is a part to reinforce the fact that this is a further image of the same thing.
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Draw a large partitioning tree on paper or a mini whiteboard. Choose a number such as 6 to explore. Ask a pupil to place 6 objects in the top of the tree. Return the 6 to the top of the tree and then move 1 into one of the part spaces. Ask the pupil to move the rest into the other part space and to say what they see.
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Return the objects to the top of the tree and move 2 into one of the part spaces. Continue in the same way until all the part—whole statements for 6 have been modelled practically and verbally. If necessary, repeat for another quantity. What learning indicates how skills and concepts will have formed and developed during work on particular questions within a unit. Ask pupils to produce a set of partitioning trees in their chosen format for each of the numbers 6 to Challenge pupils to explore how many trees there are for each number and explain what they notice.
The number of trees is always one more than the chosen number, because parts range from 0 to the number being considered, 1 more than the number itself. Ask them if they find it easier when they move one object at a time from one space to another — why? Same-day enrichment activities are provided for pupils who do manage to achieve all the planned learning.
Primary Mathematics at Key Stage 2
These are intended to enrich and extend the learning of the unit. Product Training Our dedicated mastery experts are on hand to help you implement and get the most out of The Shanghai Maths Project in your school.
Shanghai Maths Project pedagogy and how to use each component within the series, including our digital resources on Collins Connect, to their fullest effect To get the most out of training we recommend. If you require a shorter session, please get in touch. Real Shanghai Mathematics is a rigorous primary mathematics programme, with textbooks at its centre, which emphasises complete mastery of basic numeracy knowledge and skills to allow vastly accelerated progression through to advanced numeracy for all children.
The programme embodies the essence of a high-quality maths textbook programme: small steps of carefully planned progression; a strong focus on visual representations of mathematical concepts; and procedural variation. Each 1. Each Unit of study is clearly introduced with the teaching goals for the Unit listed. It provides a step-by-step structure clearly covering each question within the Pupil Textbook. Explore the different results of splitting numbers up to 10 with two-sided counters, and gain experience from mathematical exploration activities. Know the meaning of additions with realistic examples of the combining model and the adding model.
State the name of each component in an addition number sentence. Experience the mathematical process of abstracting simple mathematics problems from real-life contexts, getting the result, then going back to the real-life context.
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Know the meaning of subtractions with realistic examples of the finding-remainder model and the part—whole model. State the name of each component in a subtraction number sentence. Explore and perceive the relationship between addition and subtraction in real situations and on the number line: subtraction is the inverse operation of addition. Explore and master additions and subtractions of numbers up to Calculate adding or subtracting two numbers up to 10, and use two-step mixed operations with numbers up to Process and method 1.
Begin to know the meaning of additions with realistic examples of the combining model and the adding model. Begin to know the meaning of subtractions with realistic examples of the findingremainder model and the part—whole model.
State all the different results of splitting Master all the different results of splitting 10 in order. Emotional attitude and value 1. Feel the connection between mathematics and life, and perceive that mathematics is useful and interesting.hukusyuu.com/profile/2020-05-10/handy-ortungs-app-iphone-6.php
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Begin to know the value of mathematics. During the learning and application of maths, stimulate interest, and develop a good learning attitude in mathematical learning. Have curiosity about mathematical phenomena in real life and the surrounding environment and a desire to explore mathematics.
First, let pupils describe the bird cage: the birds are having a rest on the perches. The perches make up 11 floors. There are 10 birds on each floor. Some are yellow and some are green. There is a table like a house. The number of yellow birds should be filled in the column below the yellow bird and the number of green birds should be filled in the column below the green bird. When pupils can understand the meaning of these, they can solve the problem independently. They can count yellow and green birds on each floor, then fill in the blanks. The key point is to find every possible result.
Pupils can find each answer without missing any using two-sided counters by finding that the first answer is red or blue , then decreasing by 1 red or blue every time, and increasing 1 blue or red every time, until all counters are blue or red. Use a magnetic board to demonstrate the question: show 5 two-sided counters in one line. How many different ways can you show them? Every time a pupil shows them one way, then fill in the number of red ones and blue ones in each row in the number building.