| Objectives Children's learning outcomes are emphasised |
Assessment for learning |
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Give me a number between 6 and 12. Is it closer to 6 or 12? Show me how you know using this number line. How many animals altogether are there in the three fields? Explain how you worked out your answer. |
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What do you need to find out? How do you know you need to add/subtract/double/halve? What clues are there? What helped you to decide how to do this calculation? Could you do it another way? How many different pairs of numbers can you remember that have a total of 10? How can you be sure you have told me them all? There were 24 biscuits in a packet. Jack put 7 biscuits on a plate. How many biscuits were left in the packet? How did you work it out? |
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Tell me a story to go with this number sentence. Using a number line, show me two numbers that have a difference of 2. How might you write that?
Tell me what numbers to put in the boxes to make these statements true:
How did you decide what numbers can be put in the boxes? Buy two different comics and spend 16p. Tick the two comics. Write an addition to show what you did. There are four fewer boys than girls in Mr Hill's class. There are 18 girls. How many boys are there in Mr Hill's class? Write a number sentence to show me how you worked out the answer. |
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Is there a quick way of finding a number that is 10 more than a number? What about 10 less than a number? What comes next? 25, 26, 27, ... 22, 21, 20, ... 90, 80, 70, ... Make up another counting pattern for others to solve. |
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How many socks are there altogether in these eight pairs? How many fingers are there altogether on six hands?
There are 10 crayons in each box. How many crayons are there altogether? How many 2p coins make 20p? |
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What is 6 |
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How will you find half of that circle? How will you find half of these counters?
Which shape is more than half shaded?
Here is a set of 12 pencils. How many is half the set? |
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Let's watch this TV broadcast. What was the man counting? How many were there? How many pairs of socks did he make? |
Children continue to solve practical problems involving addition or subtraction, doubling or halving, extending to situations involving fewer than, or difference between. They record their solutions using objects such as cubes, on a number line or in a number sentence.
Children continue to count on and back twos, fives and tens. They describe and extend number sequences such as 16, 14, 12, 10, ... or 15, 17, 19, 21, ... by responding to questions such as: What numbers come next? Describe the pattern. They fill in missing numbers in sequences such as 12, 14,
, 18, 20,
or 25, 20, 15,
,
. When they count on or back in twos, fives and tens, children use number lines or the 100-square to see how the words they are saying connect with the structure of the number system. They respond to questions such as:
Count out 70 straws using bundles of ten. How many bundles of ten did you need?
If we count round the circle this way in tens, starting with Joe, who will say the number 40?
Will the number 81 appear in the count? Why not?
Children double numbers to 10 in practical situations. For example, they find the dominoes that show doubles and record these as addition statements, such as 3 + 3 = 6. They work with a partner who chooses a number of counters for them both to take; they then work out how many counters they have altogether and record this pictorially, using the word 'double' or as an addition statement.
Children count repeated groups of objects. For example, they count the socks in nine pairs of socks and the number of pens in five packs of ten. They count 5p coins in a money box and work out how much money there is altogether. They work out where they will land after six hops of 5 from zero on a number line.
Children have plenty of practical experience of sharing sets of objects into equal groups. For example, they share a set of pencils equally among three pots and count how many pencils are in each pot. They record their solution by drawing or by modelling it using counters. They share 12 orange pieces on a plate fairly among four children and work out how many pieces each child gets. They respond to questions such as: Show me 6p using 2p coins. How many 2p coins do you need? recording answers to such problems using addition, for example 2p + 2p + 2p = 6p.
Children learn to recognise that sharing into two equal groups is the same as halving. For example, they find half of the bug counters by sharing them out equally between two leaves. They begin to link doubling and halving, for example by selecting all the dominoes showing doubles and explaining how many dots are on each half. They use this to say, for example, that half of 8 is 4.
Children begin to understand the idea of odd and even numbers. They count in twos from zero to 20 and beyond and colour every other number on a number track. They look at the numbers they have coloured and, from their work on fractions and halving, discover that each of these numbers can be divided into two equal halves. They begin to use the vocabulary odd and even.
| Activities | PDF 645KB |
| Activity 8 - Ride at the fair | |
| Activity 17 - Cross-road |
| Springboard unit |
| None currently available |
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Diagnostic focus |
Resource |
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Confuses numbers when counting in twos |
1 YR ×/÷ |
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Has difficulty identifying doubles and adding a small number to itself |
2 YR ×/÷ |
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Makes unequal groups and cannot compare the groups |
3 YR ×/÷ |
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When sharing can sometimes make equal groups but has no strategies to deal with remainders |
4 YR ×/÷ |
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Has difficulty counting in tens from a multiple of ten |
5 YR ×/÷ |
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When halving makes two unequal groups or splits a single object unequally |
6 YR ×/÷ |
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Still counts in ones to find out how many there are in a collection of equal groups. Does not understand the vocabulary of 'groups of' and 'multiply by' |
1 Y2 ×/÷ |
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