Composition of numbers to 7
This three-week unit deepens children's understanding of numbers to 7 by exploring how each number can be split into two parts and recombined. Children use ten frames to see 7 as a whole and work out how many more are needed to fill it, then move into part-whole thinking for 5 and 6, before finding every way to make 7, and finally practising number bonds to 7, including bonds that use 0 and simple take-away stories.
England (EYFS)ReceptionMathsNumberReviewed by an Early Years teacherAbout this unit
Teacher notes: Composition of numbers to 7
This three-week unit deepens children's understanding of numbers to 7 by exploring how each number can be split into two parts and recombined. Children use ten frames to see 7 as a whole and work out how many more are needed to fill it, then move into part-whole thinking for 5 and 6, before finding every way to make 7, and finally practising number bonds to 7, including bonds that use 0 and simple take-away stories.
Prior knowledge
- Children can count a small group of objects accurately, touching or moving each one once, and know that the last number counted tells them how many are in the group (up to around 6).
- Children can subitise very small groups (up to about 3) without counting, and recognise some larger amounts on a dice, fingers or a ten frame.
- Children have explored the composition of smaller numbers in earlier Reception learning, such as finding two parts that make 4, so they already have some experience of splitting a group into two smaller groups.
- Children recognise numerals and can match a numeral to a group of objects for numbers up to about 6.
Key vocabulary
part, whole, ten frame, altogether, how many more, make, number bond, zero, take away, equal to, same as, empty
Common misconceptions
Assessing through observation
Assess mainly through observation during continuous provision and adult-led sessions rather than written recording. Watch whether children can represent a given number up to 7 on a ten frame and say how many more are needed to make 7 without recounting from 1. During part-whole activities, note whether children can split a group of up to 7 objects into two parts in more than one way, and whether they can find all the ways to make 7 when given time and resources such as two-sided counters, ten frames or a part-whole mat. Listen for children using vocabulary such as 'part', 'whole' and 'altogether' unprompted, and check whether they can respond confidently to bonds to 7 said aloud, including ones involving 0 (such as '7 and 0 make 7') and simple take-away questions (such as 'there are 7, take away 3, how many are left?').
What comes next
This unit prepares children for extending the same part-whole and number bond thinking to numbers to 10, building directly towards a deep understanding of the composition of each number to 10 as described in the Early Learning Goal. The practical experience of finding every way to make 7 also lays the groundwork for later pattern work within numbers, including exploring doubles and how a quantity can be split into two equal groups.
Videos
What's in this pack
A walkthrough video for Reception teachers introducing the free pack for the unit Composition of numbers to 7, covering all eight pack parts in order and ending with a suggested order for using them across the 3-week unit.
Video coming soon to our YouTube channel.
Teacher video
A professional-development video for Reception practitioners on teaching the composition of numbers to 7, covering ten frames, part-whole models and the rekenrek, with every number bond drawn only from the numbers 0 to 7.
Video coming soon to our YouTube channel.
Quick tips
Short videos coming soon to our YouTube channel.
Download the pack
Instructions, video links and printing tipsTeacher notes
Unit overview, vocabulary, misconceptions, assessmentActivity cards
Adult-led small-group activities, one per sessionContinuous provision ideas
Enhancements for each areaInput slides (PowerPoint, editable)
Short carpet-time slides with notesInput slides (PDF)
The same slides for any deviceObservation prompts
What to look and listen for, linked to the ELGsNote for parents and carers
Ideas to try at homeTen frame cards 0 to 7
Printable picture cardsPart-whole mats for 5, 6 and 7
Printable picture cardsNumeral cards 0 to 7
Printable picture cardsEverything in one zip
All of the above, ready to save or share
Using the files: PDFs open in your browser (use Save to keep a copy). The PowerPoint downloads as a file to open in PowerPoint, Keynote or Google Slides. Print on A4 at 100% ("Actual size"). Videos are on our YouTube channel.
Sessions
Adult-led small-group activities, one per session. Open one to read it.
Ten frames: how many, and how many more to make 7
Ten frames: how many, and how many more to make 7
Objective: Children work out how many counters are shown on a ten frame (0 to 7) and how many more are needed to fill it to 7, building a secure sense of the pairs that make 7.
Resources
- A large laminated ten frame mat
- 7 double-sided counters or small real objects (e.g. shells, buttons, conkers)
- A set of 8 ten frame picture cards showing 0, 1, 2, 3, 4, 5, 6 and 7
- A soft cloth or small cushion to hide counters under
Set-up
Sit the group around the ten frame mat on the carpet. Keep the 7 counters in a small pot within reach. Shuffle the 8 ten frame picture cards face down in a pile.
Key questions
- How many counters can you see on the frame?
- How do you know, without counting again?
- How many more do we need to make 7?
- How could we check we have 7 altogether?
- What do you notice about the empty spaces?
Vocabulary
ten frame, how many, more, altogether, makes, full, empty, spaces, same, pair
What to do
- Gather the group and place the empty ten frame mat in the middle. Say: 'This is our ten frame. Today we are finding out how many we can see, and how many more we need to make 7.'
- Turn over the first ten frame picture card (showing 4). Say: 'Let's build what the card shows.' Help children place counters onto the real ten frame mat to match.
- Say: 'Let's count together how many counters are on our frame.' Count the filled spaces aloud, touching each one.
- Say: 'We need 7 altogether. How many more counters do we need to add to make 7?' Let children work out the missing amount by adding counters one at a time while counting on.
- Once the frame shows 7, say: 'Now our frame has 7. Let's check by counting all of them.' Count all 7 together.
- Turn over the next picture card and repeat the process, working through several of the cards (0, 1, 2, 3, 5, 6, 7) so children see different starting amounts.
- For the card showing 0, say: 'Look, this frame has nothing on it yet. How many counters do we need to make 7?' Guide children to add all 7 counters one by one.
- For the card showing 7, say: 'This frame is already showing 7. How many more do we need?' Help children notice that 0 more are needed because it already makes 7.
Misconceptions
Adapting
- Support: Use only the cards showing 0, 1, 2 and 3 first, and let the child physically move each counter into a space while the adult counts alongside them.
- Challenge: Show a card and ask the child to say both facts straight away without building it first, for example 'that shows 5, so we need 2 more,' then check by building it.
- SEND and EAL: Pair every number word with a consistent gesture (e.g. tapping the frame) and the matching numeral shown next to the frame, keep sentences short and repeated each turn, and allow extra time for the child to place and count counters at their own pace.
Look for
- Child recognises small amounts on the ten frame without recounting every time
- Child counts filled counters accurately with one-to-one correspondence
- Child works out the missing amount needed to reach 7
- Child uses counting on from the known amount rather than starting from 1
- Child uses vocabulary such as 'more', 'altogether' or 'makes' during the activity
Picture cards for this session
Part-whole: composition of 5 and 6
Part-whole: composition of 5 and 6
Objective: Children will explore different ways to partition 5 and 6 into two parts, using real objects and part-whole models, and begin to see that the same whole can be made of different pairs of parts.
Resources
- A large floor part-whole model (a hoop for the 'whole' at the top, two hoops for the 'parts' below)
- A small part-whole model mat for each child (two part-circles joined to one whole-circle)
- 6 identical natural objects per child, such as conkers or pebbles
- A small drawstring bag or pot per child to hide objects inside
- A soft cloth for covering groups of objects
- 9 part-whole model picture cards: 1 and 4 make 5; 2 and 3 make 5; 3 and 2 make 5; 4 and 1 make 5; 1 and 5 make 6; 2 and 4 make 6; 3 and 3 make 6; 4 and 2 make 6; 5 and 1 make 6
- Numeral cards 0 to 7
Set-up
Lay the large floor part-whole model in the centre of the carpet space. Give each child a small part-whole mat, a pot of 6 conkers and a cloth. Spread the 9 part-whole picture cards face down nearby, ready to reveal one at a time.
Key questions
- How many conkers are in the whole altogether?
- What do you notice about the two parts?
- Can you find a different way to split the conkers and still make the same whole?
- If one part has 3, how many must be in the other part to make 6?
- What happens to the whole when you swap the two parts around?
Vocabulary
whole, part, make, altogether, same, different, swap, hide
What to do
- Gather the group on the carpet around the large part-whole model and say, 'Today we are finding all the ways to make 5 and 6 using two parts.'
- Ask each child to tip out 5 conkers onto the 'whole' space on their mat and count them together as a group: 'Let's check, how many conkers in the whole?'
- Model splitting the 5 conkers into two parts on the large floor model, for example 1 conker in one part and 4 conkers in the other, saying, '1 and 4 make 5.'
- Turn over picture card 1 (1 and 4 make 5) and hold it next to the real conkers so children can match the model to the picture.
- Invite each child to split their own 5 conkers into two parts on their mat in a different way, and ask them to say the matching sentence aloud: '___ and ___ make 5.'
- Reveal picture cards 2, 3 and 4 one at a time (2 and 3; 3 and 2; 4 and 1) and ask children to rebuild each one with their own conkers, checking the whole stays 5 each time by recombining and recounting.
- Add one more conker to each child's pot so they now have 6, and repeat the process, splitting into two parts and saying the sentence, matching to picture cards 5 to 9 (1 and 5; 2 and 4; 3 and 3; 4 and 2; 5 and 1).
- Hide one part under the cloth each time and ask, 'I can see ___ here, how many are hiding?' before lifting the cloth to check.
- Finish by laying out all the picture cards the group has matched and counting together how many different ways they found to make 5 and how many to make 6.
Misconceptions
Adapting
- Support: Work with 5 only and keep the number of conkers small and identical in colour and size. Let the child move one conker at a time between parts while the adult says the sentence, anchoring each count with fingers held up alongside the mat.
- Challenge: Ask the child to find every possible way to make 6 before being shown a new picture card, then match their own arrangement to the matching numeral cards and say the full sentence independently.
- SEND and EAL: Repeat the same sentence frame, '___ and ___ make ___', every time, pairing it with pointing to each part and the whole. Let the child respond by moving objects or pointing to picture cards rather than only speaking, and use gesture (two hands coming together for the whole) alongside the words.
Look for
- Child recombines the two parts and recounts to check the whole stays the same
- Child uses the sentence 'and' and 'make' independently when describing their arrangement
- Child matches their own built arrangement correctly to the matching picture card
- Child starts to predict the missing part before checking under the cloth
- Child notices that swapping the parts still makes the same whole
Picture cards for this session
Composition of 7: every way to make 7
Composition of 7: every way to make 7
Objective: Children compose and decompose 7, finding different ways to split 7 into two parts using real objects and part-whole models.
Resources
- A tray with 7 identical loose parts per child (e.g. conkers, pebbles or shells)
- Part-whole mats: a large circle for the whole with two smaller circles (parts) below, one per child
- Six part-whole model picture cards showing 1 and 6, 2 and 5, 3 and 4, 4 and 3, 5 and 2, and 6 and 1
- A small pot or bag to tip the objects from
- Number cards 0 to 7
Set-up
Set out part-whole mats around a low table or on the carpet, one per child, each with a tray of 7 loose parts and a pot nearby. Keep the six part-whole picture cards face down in a pile within reach of the adult.
Key questions
- How many are in this part? How many are in that part?
- How do you know there are 7 altogether?
- Can you find a different way to split 7?
- What happens to the total when you move an object from one part to the other?
- What stays the same each time, and what changes?
- Is 3 and 4 the same as 4 and 3? How could we check?
Vocabulary
whole, part, altogether, make, same, different, swap, split
What to do
- Gather the children in a small circle and show the pot of 7 objects. Count them together into the whole circle on one mat: 'Let's check - how many altogether?'
- Model tipping the 7 objects into the two part circles so there is 1 in one part and 6 in the other. Turn over the first picture card (1 and 6 make 7) and hold it next to the mat so children can match the real objects to the picture.
- Say: '1 and 6 make 7. Let's check by counting all the parts together.' Count both parts and the whole with the children.
- Invite a child to move one object across so the split changes. Count the new parts together and turn over the matching picture card (2 and 5 make 7) to check it matches.
- Give each child their own mat and objects. Ask them to find their own way to split 7, then say the number sentence out loud, e.g. '3 and 4 make 7'. Turn over the picture card (3 and 4 make 7) to confirm.
- Ask children to swap the amount in each part (e.g. from 3 and 4 to 4 and 3) and notice what happens. Show the matching picture card (4 and 3 make 7) and ask if the total has changed.
- Continue around the group so each child has a turn finding a new split, checking against the remaining picture cards (5 and 2 make 7, and 6 and 1 make 7) as they come up.
- Finish by lining up all six picture cards in order and counting through them together, checking each one still makes 7.
Misconceptions
Adapting
- Support: Work with one split at a time, keeping the same mat and objects for several turns. Use larger, easy-to-grasp objects and hand-over-hand support to move them between parts, focusing on matching real objects to just one or two picture cards.
- Challenge: Ask children to find all six ways to split 7 in order without adult prompting, then predict which split comes next before checking with the picture card. Encourage them to explain in a full sentence why swapping the parts still makes 7.
- SEND and EAL: Use the part-whole mat consistently so the layout becomes familiar, pair every spoken number with a gesture (hands apart for the two parts, hands together for the whole), and model the sentence stem '___ and ___ make 7' for children to repeat, allowing home-language versions where known.
Look for
- Child counts each part accurately before counting the whole.
- Child recognises the total stays 7 no matter how it is split.
- Child independently moves an object to create a new, correct split.
- Child uses the words 'part', 'whole' or 'altogether' during the activity.
- Child notices that swapping the parts (e.g. 2 and 5 to 5 and 2) still makes 7.
Picture cards for this session
Number bonds to 7, including zero and take away
Number bonds to 7, including zero and take away
Objective: Children secure the number bonds to 7, including the bond with zero, and begin to see finding the two parts of 7 and taking away from 7 as connected, using real objects, a rekenrek and part-whole models.
Resources
- 7 identical real objects per child, e.g. conkers, shells or small teddies
- 2 hoops or 2 plates per child, to use as a part-whole mat
- A rekenrek (bead frame) with 7 red beads and 7 white beads showing
- A small drawstring bag or tin, to hide objects for the take-away game
- The part-whole picture cards for 7 (0 and 7, 1 and 6, 2 and 5, 3 and 4, 4 and 3, 5 and 2, 6 and 1, 7 and 0)
- The matching rekenrek picture cards for 7
Set-up
Sit the group around a low table or on the carpet. Give each child 7 real objects and two hoops. Keep the part-whole and rekenrek picture cards face down in a pile, ready to reveal one at a time. Keep the bag or tin within the adult's reach for the take-away part of the session.
Key questions
- How many are in this hoop? How many are in the other hoop? How many is that altogether?
- Is there another way we could split 7 into two groups?
- What happens if one of the groups has none in it?
- If I take some away and hide them, how could we work out how many are hidden?
- What do you notice when we swap the two groups over?
- Could we split 7 into two equal groups? Why, or why not?
Vocabulary
part, whole, altogether, make, bond, zero, none, take away, left, swap, equal
What to do
- Say: 'We have 7 conkers each today. Let's find all the different ways we can split 7 into two groups.'
- Ask children to put all 7 objects into one hoop and leave the other hoop empty. Say: 'How many are in this hoop? How many are in this one?' Reveal the part-whole picture showing 0 and 7 make 7, then the rekenrek picture with 0 red and 7 white beads, and ask children to check their hoops match.
- Ask a child to move 1 object across to the empty hoop. Say: 'What's happened now?' Reveal the part-whole picture for 1 and 6, then the matching rekenrek picture, and ask children to check their own hoops against it.
- Keep moving one object at a time, revealing the matching part-whole and rekenrek pictures in turn: 2 and 5, 3 and 4, 4 and 3, 5 and 2, 6 and 1, finishing at 7 and 0. Each time, ask: 'Is this a way we've already made, or a new one?'
- Pause at 3 and 4 and 4 and 3. Ask: 'What do you notice about these two?' Encourage children to physically swap the hoops over to see that the parts have swapped but the whole is still 7.
- Introduce take away. Show 7 objects in one hoop. Say: 'Watch carefully.' Take some away and hide them in the bag, e.g. take away 3. Ask: 'How many did I take away? How many are left in the hoop?'
- Repeat the take-away game with different amounts, including taking away 0 (say: 'I took none away, what's left?') and taking away all 7 (say: 'I took them all away, what's left?').
- Let each child take a turn making their own split of 7 with their objects and hoops, matching it to a part-whole picture, then challenge their neighbour to say how many they would need to take away to get back to one part.
Misconceptions
Adapting
- Support: Work with smaller, more familiar totals first (e.g. recap bonds to 4 or 5 with the same hoops) before returning to 7. Let the child physically move one object at a time rather than predicting, and have the adult say each total out loud as it changes.
- Challenge: Ask the child to predict how many will be in the second hoop before moving any objects across, and to find a bond to 7 using the rekenrek alone, sliding beads without counting from 1. Ask them to explain how taking away 2 and taking away 5 are connected.
- SEND and EAL: Pair every number word with the matching real object group and gesture (e.g. open hands for 'none', a sweeping motion for 'altogether'). Keep the part-whole and rekenrek pictures visible throughout as a visual anchor, repeat key phrases consistently each time, and allow the child to respond by moving objects rather than only speaking.
Look for
- Child recognises 0 and 7 make 7 without needing to count the empty hoop
- Child predicts the second part of 7 before moving the objects
- Child notices that swapping the two groups does not change the whole
- Child uses the remaining visible amount to work out how many are hidden, rather than recounting from 1
- Child notices that 7 cannot be split into two equal groups
Picture cards for this session
Continuous provision
Maths area
Turn the maths area into a 'Make 7' station: a low table with ten frames, pots, and a small-world bus with 7 seats, so children meet composition of 7 through hands-on sorting and storytelling rather than recording sheets. Children split a fixed set of 7 objects between two pots, hide some under a cloth, or seat passengers on the bus, discovering and rediscovering the pairs that make 7.
Resources
- Laminated ten frames (use the first 7 spaces only) with double-sided counters, one colour each side
- A tray of 7 identical treasure objects (shells, conkers, pebbles or buttons) for splitting between two parts
- Two small pots, plates or cups per child/pair, for sorting the 7 objects into two parts
- A small-world bus or bus mat with 7 marked seats, plus 7 small toy passengers
- A seven-section egg box or muffin tray for arranging objects into two groups
- Numeral cards 0 to 7, laminated, for labelling each part
- A soft cloth or small tin for hiding some of the 7 objects (how many are hidden?)
- A mini whiteboard and pen for an adult to jot the number sentence a child says aloud
- A 0-7 spinner or dice for a game of 'spin and share'
When you join the play
- You've got 7 shells altogether — how many are in this pot, and how many in the other one?
- If 3 passengers are sitting on the bus, how many of the 7 seats are still empty?
- Can you make 7 a different way with your two pots?
- What if nothing goes in this pot — how many would be in the other one then?
- You said 3 and 4 make 7 — what happens if you swap them round, 4 and 3?
- I'm going to hide some of your 7 under the cloth — how many am I hiding if I can still see 2?
- Tell me the two parts you can see, and I'll write down what you tell me.
Look for
- Children splitting a group of 7 into two parts without being told to, and trying more than one way
- Children subitising small groups on the ten frame (e.g. seeing 5 and 2) instead of counting every counter
- Children recalling a pair instantly (e.g. straight away saying 3 and 4) rather than recounting from 1
- Children representing zero as an empty pot, seat or section and still saying the total is 7
- Children noticing that swapping the two parts (e.g. 2 and 5, then 5 and 2) still makes 7
- Children using the bus or hiding game to work out a missing part by counting on or back from 7
- Children with limited English or SEND joining in by matching quantities and pointing, even without number names yet
Construction
Set up a 'Builders' Bridge Repair Yard' in the construction area. Children build a bridge (or tower, or wall) using exactly 7 blocks each time, then explore the different ways the 7 blocks can be split into two loads for two toy lorries, two cranes, or two building teams, recording their split on a small whiteboard peg or card before trying another way.
Resources
- 7 matching building blocks per set (several identical sets so more than one child can build at once)
- Small world lorries, dumper trucks or cranes, 2 per building area, for carrying blocks in 'loads'
- A simple bridge or wall outline mat marked with a start and end post, 7 blocks wide
- Small whiteboards or blank cards and chunky pens for children to jot down their split, for example as two piles of dots or marks
- Ten frame printed on card (showing only up to 7 spaces in use) for children who want to check their total
- Number cards 0 to 7 for labelling loads
- Two builders' trays or crates labelled 'Lorry A' and 'Lorry B' for sorting blocks into two groups
- Picture recipe cards showing two small towers side by side with a gap for children to count and compare, for children who benefit from a visual model
- Laminated vocabulary cards: 'makes', 'and', 'altogether', 'take away', 'none', 'nothing' in English and other home languages spoken in the setting
When you join the play
- You've got 7 blocks for your bridge. If 3 go on this lorry, how many are left for the other lorry?
- Can you find a different way to split your 7 blocks between the two lorries than the way you did last time?
- What if one lorry carries 0 blocks? How many would the other lorry need to carry so you still have 7 altogether?
- I can see 4 and 3. Is there another pair of numbers that also makes 7?
- Show me on your fingers, or on the ten frame, how you know your two piles still make 7 altogether.
- What happens to your tower if you take 2 blocks away? How many would you need to add back to make 7 again?
- Can you build it so both lorries carry almost the same number of blocks? What numbers would that be?
Look for
- Children splitting 7 blocks into two groups in more than one way, for example 2 and 5, then 6 and 1
- Children checking their total by recounting all the blocks together after splitting them
- Children using the ten frame or fingers to support their counting rather than counting one by one each time
- Children predicting how many blocks are missing from one pile when told the other pile and the total of 7
- Children using vocabulary such as 'makes', 'and', 'altogether' or 'none' when describing their building
- Children representing 0 confidently, for example leaving one lorry empty and saying all 7 are on the other
- Children spotting that 3 and 4 making 7 is the same pair as 4 and 3, just swapped around
Small world
A small world 'Seven Ducks on the Pond' tray: a shallow blue pond mat with two lily-pad islands and a little bridge, set up in the small world area so children move 7 duck figures between the islands as they play, discovering different ways to make 7 as they go.
Resources
- A pond mat or blue fabric with two felt lily-pad 'islands' joined by a small bridge
- 7 small world ducks (varied colours/sizes so they are easy to tell apart)
- 2 small nests or baskets, one on each island, to hold the ducks
- A set of 0-7 numeral cards or pebbles with numerals painted on, placed beside the pond
- A small whiteboard or laminated 'part-whole' mat showing two circles joined to one circle, for children to place ducks on
- A waterproof mark-making pot with chalk pens so children can record how they split the ducks
When you join the play
- You've got 7 ducks altogether - how many are swimming on this island, and how many on the other one?
- Can you move a duck across the bridge? What happens to the two groups now - how many and how many make 7?
- I wonder if there's a way to put all 7 ducks on one island and none on the other - what would that look like?
- Can you find a different way to share the 7 ducks between the two islands than the one you just made?
- If 3 ducks are on this island, how many must be on the other one so we still have 7 altogether?
Look for
- Children splitting the 7 ducks between the two islands in different ways (for example 2 and 5, then 3 and 4) without needing to recount from 1 each time
- Children recognising that moving one duck across the bridge changes both groups, showing an early grasp of part-whole relationships
- Children using the numeral cards (0-7) to label each island's group correctly
- Children noticing that 7 ducks cannot be split into two equal islands, unlike some other numbers they have explored
- Children using vocabulary such as 'altogether', 'more', 'fewer' and 'the same as' while comparing the two island groups
- Children who are new to English or have SEND engaging through the physical movement of ducks across the bridge, showing understanding through actions rather than words alone
Outdoors
An outdoor 'Seven Pebble Garden' den area where children split a set of 7 natural loose parts between two hiding spots (plant pots, logs or hoops) as part of their play, with a chalk ten-frame on the patio so they can also build and check totals up to 7 during den-building, bug-hunting and small-world games.
Resources
- Several identical sets of 7 natural loose parts (conkers, pebbles, pine cones or shells) in a crate
- Two large plant pots, log slices or hoops per set, to act as 'homes' for splitting the 7 items
- Chalk for drawing a 7-space frame (two rows, using only 7 of the squares) on the patio or decking
- Pebbles or wooden discs, numbered 0 to 7, for labelling each home
- A tarpaulin or builders' tray divided into two bays with tape, for den-building with 7 large sticks or crates
- Small world creatures (7 ladybirds, ducks or bugs) and two bug hotels or nests for them to hide in
- A laminated outdoor whiteboard and chalk pen for an adult to jot down the ways to make 7 that children find
When you join the play
- We've got 7 pine cones altogether - how many have gone in this pot, and how many in that one?
- I wonder if there's another way to share the 7 pebbles between the two logs?
- How many more do we need in the frame to make 7?
- You've put all 7 in one home and none in the other - is that still 7 altogether?
- If 3 ladybirds crawl into this nest, how many of our 7 are left outside?
- Can you find a way to make 7 that's different from the one you just showed me?
Look for
- Children splitting a group of 7 objects into two smaller groups without being asked
- Checking the total by counting all 7, or by counting on from one part
- Accepting 0 and 7 as a real way to make 7 (an empty home still counts)
- Noticing that swapping the parts over still makes 7 (for example 2 and 5, then 5 and 2)
- Using the chalk frame to show how many more are needed to reach 7
- Talking about 'take away' when items are removed from a group of 7 during play
Malleable (playdough)
Set up a 'Ladybird Spot Workshop' in the playdough area: laminated ladybird mats with a body split into two wings (numeral 7 above each mat) and laminated ten-frame outline mats, alongside playdough and tools. Children roll playdough balls into 'spots' and press them onto the two wings, discovering how 7 spots can be split between the wings in different ways, and use the ten-frame mat to find how many more balls are needed to make 7.
Resources
- Playdough in at least 2 colours, including red and black
- Laminated ladybird mats: a body outline split into 2 wings, with the numeral 7 printed above each mat
- Laminated blank ten-frame outline mats (no numerals) for rolling up to 7 playdough balls into
- Rolling pins, small round cutters and blunt modelling tools for making balls ('spots') and flattening wings
- Numeral cards 0 to 7 to place next to each wing
- Small trays or plates to hold a 'whole' of 7 playdough balls before children split them between the wings
When you join the play
- You have 7 spots altogether - how many are on this wing, and how many on that one?
- If I take 1 spot away, how many are left on your ladybird?
- Can you make a ladybird with 0 spots on one wing? How many would the other wing need then?
- How many more balls do we need to fill your ten-frame up to 7?
- You've made 3 and 4 on your ladybird - can you squash it and find a different way to make 7?
- What happens to the total if you move 1 spot from this wing to that wing?
Look for
- Children moving playdough balls between the 2 wings while keeping the total at 7 (an early sign of part-whole understanding)
- Children recognising small groups of spots (such as 3) without counting each one
- Children using the ten-frame mat to count on and work out how many more balls are needed to reach 7
- Children answering correctly when asked how many spots are hidden or have been taken away
- Children using words such as 'altogether', 'more', 'left' and 'makes' as they talk about their ladybird
- Children showing 0 appropriately, for example leaving a wing empty and saying 'none' or '0'
Role play shop
Set up a role-play fruit shop with a 7-space shelf tray and a stockroom box, so children split a bag of 7 apples between the shelf and the stockroom as they stock up, serve customers and restock during their play.
Resources
- A tray with 7 marked spaces for the shop shelf (an upcycled egg box with 7 sections, or a 7-hole muffin tin works well)
- A stockroom box or basket labelled 'Stockroom' to hold spare fruits
- 7 matching plastic or felt apples for each fruit type on offer
- A till with play coins and notes
- Small purses or pots so customers can carry 0 to 7 coins
- Paper bags and baskets for customers to carry their shopping
- Price labels showing numerals 0 to 7
- A laminated shelf-plan card showing 7 empty circles, for children to mark how many apples are on display
When you join the play
- You've got 7 apples to sort out. Some go on the shelf and some stay in the stockroom - how many are on the shelf, and how many are in the stockroom?
- If 3 apples are on the shelf, how many more do we need to fill all 7 spaces?
- There were 7 apples on the shelf. Now there are 4. How many has the customer bought?
- Can you show me a different way to split the 7 apples between the shelf and the stockroom?
- What if nobody buys any apples today - how many would stay on the shelf?
Look for
- Children splitting a group of up to 7 items into two parts without being asked, for example 2 on the shelf and 5 in the stockroom
- Children recounting after moving apples between the shelf and the stockroom to check the total is still 7
- Children using words like 'and' or 'makes' to describe their stock, for example '4 and 3 makes 7'
- Children noticing that when all 7 apples are on the shelf, the stockroom has 0, and the other way round
- Children finding more than one way to split the same 7 apples when they restock the shelf
Observation prompts
What to look and listen for, by Early Learning Goal.
Have a deep understanding of numbers to 10, including the composition of each number.
Observation prompts: eyfs.ma.number.1
Look for
- Splits a group of 7 objects into two parts (for example on a ten frame or in two hoops) and can say how many are in each part without recounting from one.
- Rearranges the same 7 objects into a different split and notices the total is still 7.
- Uses fingers, a part-whole mat, beads or counters to show 7 as two parts, including showing 0 and 7 (all on one side, none on the other).
- Checks a partner's split of 7 by counting both parts and adding them back together.
- Covers or hides part of a group of 7 and works out how many must be hidden for the whole to stay 7.
Listen for
- "3 and 4 make 7."
- "If I move 1 over, it's 6 and 1 now, but it's still 7 altogether."
- "There's 0 left in this pot because all 7 are in the other one."
- "I need 2 more to make 7."
- "7 take away 5 leaves 2."
Next steps
- Not there yet: give small groups of up to 7 objects to physically share between two hoops, pots or sides of a ten frame, counting the whole group first, then each part, then checking the parts together make the whole again.
- Not there yet: use a part-whole mat with a large whole of 7 objects and two smaller spaces, so the child moves real objects rather than holding numbers in their head.
- Not there yet: practise with a ten frame showing 7 counters, asking how many more are needed to fill all 7 spaces, moving counters in and out as a game.
- Ready to extend: challenge the child to find every different way to split 7 using small world objects or a shaking tin, and keep track of the ways they have already found by lining up their part-whole models side by side.
- Ready to extend: pose take-away stories with up to 7 objects (for example, 7 conkers and some roll away) and ask the child to work out how many are left without recounting every object.
- Ready to extend: ask the child to predict the hidden part when they can see one part and the whole is known to be 7, then check by counting.
Explore and represent patterns within numbers up to 10, including evens and odds, double…
Observation prompts: eyfs.ma.patterns.3
Look for
- Children splitting a group of up to 7 objects into two parts in different ways, for example 7 cubes shown as 3 and 4
- Children using ten frames, fingers or a part-whole model (two hoops, a bead string) to show both parts of 7 at once
- Children noticing that swapping the two parts still makes 7, for example moving from 2 and 5 to 5 and 2
- Children checking a total by recombining the two parts back into one group of 7
- Children spotting the pattern as one part goes down by 1 and the other goes up by 1, for example 6 and 1, then 5 and 2
Listen for
- "3 and 4 make 7"
- "If I move one over, it's 5 and 2 instead of 6 and 1, but it's still 7"
- "I've got 0 in this pot and 7 in the other, that still makes 7"
- "How many more do I need to make 7?"
- "I've already done 1 and 6, so now I'll try 2 and 5"
Next steps
- Not there yet: offer composition of 5 first with real objects in two hoops, counting each part and the whole every time, before moving back to 7
- Not there yet: use a ten frame with counters the child can physically slide from one side to the other while saying each new pair, such as 4 and 3
- Ready to extend: challenge the child to find every way to make 7 and check they have found all eight pairs, including 0 and 7 and 7 and 0
- Ready to extend: ask the child to predict the matching pair before checking, for example "if 2 and 5 make 7, what do you think 5 and 2 makes?"
For parents and carers
Read the note
Dear parents and carers,
This term in maths, your child is learning all about the number 7. They are discovering that numbers can be split into two smaller parts and put back together again, for example that 3 and 4 make 7, or that 5 and 2 make 7.
In class your child will play with ten frames to find how many more are needed to make 7, build and sort small groups to explore the parts that make 5 and 6, hunt for every way to make 7, and practise number bonds to 7, including what happens when there are 0 of something, or when some are taken away.
Your child explores all of this through hands-on, playful activities rather than sitting still: using toys, buttons, fingers and everyday objects to build towers, fill ten frames and sort groups, so the understanding really sticks.
Ideas to try at home
- At snack time, give your child 7 grapes or crackers and ask them to share them across two plates in different ways: 1 and 6, then 2 and 5, then 3 and 4.
- Use an egg box or muffin tray with 7 spaces as a ten frame. Drop in some buttons and ask how many more are needed to fill all 7 spaces.
- Line up 7 toys, cover some with a cloth, and ask your child how many are hiding without peeking.
- On a walk, collect up to 7 leaves or stones, then split them into two little piles and say the two numbers out loud together, for example '4 and 3 make 7'.
- Start with 7 of something (socks, spoons, toy cars) and take some away one at a time, asking how many are left each time, until none are left.
With thanks, The Reception Team
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Version fbd09cbe6f0536e7 · published 7 Oct 2026