Lesson materials (and how they were presented) used by Shanghai teacher at Shanghai Huangpu District No.1 Central Primary School on Wednesday 9 November.

Slides:



Advertisements
Similar presentations
Playing board for the game Crooked rules
Advertisements

Grid method for multiplying by a 1 digit number. 1.Firstly, write the multiplication sum and then draw the grid. The largest number goes at the top so.
Playing board for the game Crooked Rules
Negative Numbers Adding and Subtracting Negative numbers.
Fiction Book Location: A Five Part Unit for Second Graders
Mathematics Long Multiplication.
1. Introduce or revise sound/symbols: t, m, a, s Write the letter s on the board. Point to s with your finger just below the letter and keep your finger.
Time to Teach Presents Year 5 (National Numeracy Strategy) (Based on DFEE Sample Lessons)
Long and Short Term Goals To develop a responsible and positive attitude we chose Respect for Self, Others and Learning for the long term goal. Our students.
Celebrity Babies Combining Like Terms Activity. Today’s Goal At the end of today’s lesson, you will need to describe how to combine like terms.
St Peter’s Catholic Primary School Maths Information Evening 2016.
6 th grade lesson plan (day 1 ) Students will be learning how to use the distributive property to create equivalent expressions. Students should be seated.
mastery Comprehensive knowledge or skill in a particular subject or activity.
Maths Parent Workshop October 2013 Stakesby Community Primary School.
Calculations Policy Addition Objective and Strategies ConcretePictorialAbstract Combining two parts to make a whole: part- whole model Use cubes numicon.
Welcome to our Maths Workshop
Flow: a framework for discussing teaching
Interpreting Line Graphs
Maths Information Evening For Parents of St
Flow: a framework for discussing teaching
Coundon Primary Big Maths
How can we represent this problem with a diagram?
Standard: MAFS.2.OA.1.a (DOK 2) Wednesday
Developing GCSE Questions WJEC
A1 Algebraic manipulation
‘A Property of Division’
KS3 Mathematics A2 Equations
7 x 6 = (7 x 2) + (7 x 4) = (7 x 1) + (7 x 5) = (3 x 6) + (4 x 6)
19/09/2018.
Fill in your binder reminder with:
November 2008 Version 1 L. Clarkson.
LO Adding and subtracting with negative numbers RAG
Multiplication Grids Multiplying a 2 digit number by a 1 digit number.
From last lesson: Pythagoras’ Theorem c2 = a2 + b2
T1PM3 Fourth and Fifth November 9, 2010
Multiplication Grids Multiplying a 2 digit number by a 1 digit number.
On your whiteboards… Find the area 6cm 3cm.
Key Words and Introduction to Expressions
The lowest common multiple The lowest common multiple (or LCM) of two numbers is the smallest number that is a multiple of both the numbers. For small.
Fractions Concept of a fraction Halving Objectives Day 1
Multiplication and Division
Making Progress in Multiplication
Mastery in Practice MA2M+ 103 What does this look like in a lesson?
Flintham Primary School Maths Meeting 2018
Lesson materials (and how they were presented) used by Shanghai teacher at Shanghai Huangpu District No.1 Central Primary School on Wednesday 9 November.
Teaching Maths at Swallowfield Parents and Carers Meeting
How was your No Pens Day?.
Topics: Inversion Additive Composition Place Value Additive Reasoning
Year 5 (National Numeracy Strategy) (Based on DFEE Sample Lessons)
Year 5 (National Numeracy Strategy) (Based on DFEE Sample Lessons)
Expanding two brackets
7K forces and safety GCSE Force and motion
Year 3 (National Numeracy Strategy) (Based on DFEE Sample Lessons)
Decimals, Percentages and Fractions
N7 Prime factor decomposition, HCF and LCM
S.O.D.A. Start Of Day Activity
How was your No Pens Day?.
Place 3-digit numbers on a line
What is the question? The answer is -2
© School Improvement Liverpool Limited 2018
Support Materials Episode 4 Three
Add by partitioning or counting on
Division Grids.
Addition and Subtraction Mental addition of 2-digit numbers
Year 2 – Autumn - Block 1 – Place value – Week 1 - W/B: _________________________________________ National Framework 2018/19: WT -Read and write numbers.
S.O.D.A. Start Of Day Activity
Presentation transcript:

Lesson materials (and how they were presented) used by Shanghai teacher at Shanghai Huangpu District No.1 Central Primary School on Wednesday 9 November 2016

The teacher demonstrated the sum 9 + 5 using manipulatives fixed to the blackboard: 9 + 5 Underneath the teacher wrote: 1 4 9 + 1 = 10 10 + 4 = 14

The teacher then explained very precisely: First partition the 5: 1 + 4 = 5, then 9 + 1 = 10 and 10 + 4 = 14 She then asked one student to say it, in full, then another, in full, then the whole class were asked to chant it, saying the whole thing in full. She described this as rehearsing the process. The students were then given their own manipulatives – grids and counters that matched those the teacher was using. They were asked to use their grids to demonstrate the sum. The teacher went around the class, checking what they were doing. She singled out one boy and asked him to go to the front with her to show what he had done, using a visualiser to project his grids onto the whiteboard.

The boy’s grids did the sum in a different way: The teacher then wrote this on the blackboard: She asked the class: ‘Do you agree with him?’ They tried it with their manipulatives and agreed it is correct. 9 + 5 4 5 5 + 5 = 10 10 + = 14 4

The teacher then asked a pupil: ‘Why do we need to make 10?’. The pupil responded: ‘To help make the answer when the sum is bigger than 10.’ This was then repeated as a class question and the class chanted the response together. Next the class was asked to find 8 + 5 using their manipulatives. (Note the variation – the 9 from the previous sum is changed to an 8, the 5 remains the same.)

Grid pairs such as those shown below, or other (correct) variations on them, were produced by different pupils: Either or or

The teacher showed the first version using her manipulatives at the board, then explained it very precisely, writing the following on the blackboard: First partition the 8: 3 + 5 = 8, then 5 + 5 = 10 and 10 + 3 = 13 The pupils were asked to say this together as a class, then encouraged to work in pairs to say it to each other, using their solutions 8 + 5 5 3 5 + 5 = 10 10 + = 13 3

The teacher then chose a solution from a pupil who had done the calculation by partitioning the 5 instead of the 8, and projected this solution onto the whiteboard using a visualiser: The pupils were then asked to then stand up, as a whole class, and chant the method and the solution in full: First partition the 5: 2 + 3 = 5, then 8 + 2 = 10 and 10 + 3 = 13 8 + 5 2 3 8 + 2 = 10 10 + 3 = 13

The teacher then handed out a worksheet with 10s grids printed on it that the pupils could write in, together with questions. (Note this is moving from the concrete manipulatives to a more abstract diagram.) The first question asked the pupils to calculate 7 + 6 (Note the variation, the answer is the same as the previous example, 8 + 5), using the 10s grids. The pupils worked on this and again the teacher selected a solution to project using the visualiser. The whole class was then asked to chant the solution and answer in full: First partition the 6: 3 + 3 = 6, then 7 + 3 = 10 and 10 + 3 = 13 The pupils stand up as a class and chant the method and the solution in full: First partition the 5: 2 + 3 = 5, then 8 + 2 = 10 and 10 + 3 = 13

The teacher then asked: Any different opinions The teacher then asked: Any different opinions? A pupil offered an alternative solution, which the teacher projected using the visualiser. The pupil was then asked to explain, and did so in full: First partition the 7: 4 + 3 = 7, then 6 + 4 = 10 and 10 + 3 = 13 Finally, the pupils were asked to do one more question on the worksheet: 2 + 9. The pupils then handed in their worksheets and the lesson ended. The total lesson time was 35 minutes. The pupils stand up as a class and chant the method and the solution in full: First partition the 5: 2 + 3 = 5, then 8 + 2 = 10 and 10 + 3 = 13

The children were asked to ring the ten on their grid solutions The children were asked to ring the ten on their grid solutions. Making ten was the key part of the lesson.