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Composition of numbers to 10

Over about 3 weeks, children move from using ten frames to see 'how many' and 'how many more to make 10', through part-whole work on 8 and 9, to finding every way to make 10, and finally to number bonds to 10 including zero and take away. The unit builds a deep, flexible understanding of the composition of numbers to 10 (eyfs.ma.number.1) and lets children notice patterns within those numbers, such as doubles and equal sharing (eyfs.ma.patterns.3), through hands-on, play-based maths rather than recording on paper.

England (EYFS)ReceptionMathsNumberReviewed by an Early Years teacher
3weeks
4adult-led sessions
6provision areas
4printables and slides
Start here: how to use this packDownload everything (zip)Videos coming soon to our YouTube channel.

About this unit

Teacher notes: Composition of numbers to 10

Over about 3 weeks, children move from using ten frames to see 'how many' and 'how many more to make 10', through part-whole work on 8 and 9, to finding every way to make 10, and finally to number bonds to 10 including zero and take away. The unit builds a deep, flexible understanding of the composition of numbers to 10 (eyfs.ma.number.1) and lets children notice patterns within those numbers, such as doubles and equal sharing (eyfs.ma.patterns.3), through hands-on, play-based maths rather than recording on paper.

eyfs.ma.number.1 Have a deep understanding of numbers to 10, including the composition of each number.
eyfs.ma.patterns.3 Explore and represent patterns within numbers up to 10, including evens and odds, double facts and how quantities can be distributed equally.

Prior knowledge

Key vocabulary

whole, part, altogether, makes, ten frame, number bond, how many more, equal, pair, take away, left, swap

Common misconceptions

When two parts are pushed together, the child recounts every object from 1 instead of realising the parts combine to make the whole (for example, seeing 4 and 3 but counting '1, 2, 3, 4, 5, 6, 7' from scratch rather than counting on from 4).Model counting on from the larger part using a ten frame or fingers, and ask 'do we need to count them all again, or do we already know how many this part is?' Encourage children to hold the first part in their head and count on.
The child thinks swapping the order of the parts changes the whole, for example believing that 3 and 7 make a different total from 7 and 3.Show the same two groups of objects or two ten frames side by side, physically swap their positions, and ask the child to check the total each time by counting altogether. Use the phrase 'it doesn't matter which part we say first, the whole stays the same'.
The child does not see 0 as a real part of a number bond, for example saying that '10 and 0' or '0 and 10' is not a proper way to make 10 because one part looks empty.Show an empty ten frame alongside a full one and ask 'how many are in this part? how many in this part? do they still make 10 altogether?' Use the word 'none' or 'zero' explicitly as a part, and include it when listing every way to make a number.
When working with part-whole models for 8 or 9, the child confuses which number is the whole and which are the parts, for example saying the smaller part is the whole.Point to the model and ask 'which group is everything altogether? which groups are the bits inside it?' Use consistent, exaggerated gestures (one big circle for the whole, two smaller circles for the parts) and let the child physically sort objects into the parts before checking the whole.
During take away activities, the child believes the whole amount changes rather than understanding that removing a part leaves the other part, for example thinking 10 take away 4 could be any number rather than a fixed missing part.Start with 10 objects on a ten frame, physically remove 4 while the child watches, and ask them to count what is left. Link this back to the matching bond ('if 4 and 6 make 10, then 10 take away 4 leaves 6') so take away is seen as the reverse of combining parts.

Assessing through observation

Assess mainly through observation during adult-led sessions and continuous provision rather than recorded work. Watch how children use ten frames, cubes, fingers, beads or small-world resources to represent numbers to 10, and listen to the language they use ('part', 'whole', 'altogether', 'makes'). Note whether children can find more than one way to split 8, 9 or 10, whether they can say a bond to 10 without recounting from 1 (for example seeing 6 and knowing 4 more makes 10), whether they include 0 as a valid part, and whether they can act out a simple take away and say what is left. Capture examples of children explaining their thinking aloud, working with a partner, or noticing a pattern (such as swapping parts, or doubles like 5 and 5) during play.

What comes next

The unit leads into addition and subtraction problems set in real contexts, where children apply their number bonds to 10 to solve 'how many altogether' and 'how many are left' problems during play. It also lays the groundwork for exploring composition and bonds within numbers beyond 10 and for continuing the pattern work from eyfs.ma.patterns.3, such as doubling, odd and even groups, and sharing quantities equally between two or more children.

Videos

What's in this pack

A walkthrough video for Reception teachers introducing the free composition-to-10 pack: what each part contains and how to use it across the unit, ending with a suggested weekly running order.

Video coming soon to our YouTube channel.

Teacher video

A professional-development video for Reception practitioners on teaching the Composition of numbers to 10 unit, explaining the six key images used across the unit's four sessions and the maths thinking behind each one.

Video coming soon to our YouTube channel.

Quick tips

Short videos coming soon to our YouTube channel.

Download the pack

Start here: how to use this pack
Instructions, video links and printing tips
Teacher notes
Unit overview, vocabulary, misconceptions, assessment
Activity cards
Adult-led small-group activities, one per session
Continuous provision ideas
Enhancements for each area
Input slides (PowerPoint, editable)
Short carpet-time slides with notes
Input slides (PDF)
The same slides for any device
Observation prompts
What to look and listen for, linked to the ELGs
Note for parents and carers
Ideas to try at home
Ten frame cards 0 to 10
Printable picture cards
Part-whole mats for 8, 9 and 10
Printable picture cards
Numeral cards 0 to 10
Printable picture cards
Everything 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 10
Number: Have a deep understanding of numbers to 10, including the…

Ten frames: how many, and how many more to make 10

Up to 4 children · 15 minutes

Objective: Children will say how many counters are on a ten frame and work out how many more are needed to make 10.

eyfs.ma.number.1 Have a deep understanding of numbers to 10, including the composition of each number.

Resources

  • 1 large ten frame (floor mat or taped out with chalk/tape)
  • A set of 11 ten frame picture cards showing 0, 1, 2, 3, 4, 5, 6, 7, 8, 9 and 10
  • A pot of 10 matching counters per child (conkers, buttons, pebbles or small bears)
  • A small basket to hold spare counters

Set-up

Lay the large ten frame on the floor or table where every child can reach it. Spread the 11 ten frame picture cards face down nearby in a pile. Give each child their own pot of 10 counters and sit the group in a circle around the large ten frame.

Key questions

  • How many counters are on the ten frame?
  • How many empty spaces are left?
  • How many more do we need to make 10?
  • How do you know without counting every space?
  • What would the ten frame look like with one more counter? One fewer?

Vocabulary

ten frame, altogether, how many, more, make 10, full, empty, space, row

What to do

  1. Gather the group around the large ten frame and say, 'This is our ten frame. It has 10 spaces for 10 counters.'
  2. Turn over one picture card, for example the ten frame showing 6, and say, 'Let's look at this card together. How many counters can you see?'
  3. Ask a child to build the same picture on the large ten frame using their own counters, filling it row by row from the left.
  4. Say, 'The ten frame has 10 spaces altogether. How many spaces are empty?' and let children point to and count the empty spaces.
  5. Say, 'So 6 and 4 more make 10' while pointing first to the filled counters, then to the empty spaces, then sweeping a hand across the whole frame.
  6. Turn over another card, for example the ten frame showing 3, and repeat the build, count the gaps, and say the matching fact: '3 and 7 more make 10.'
  7. Invite each child to take a turn choosing a card, building it on their own pot of counters, and saying how many more are needed to make 10.
  8. Finish by turning over the ten frame showing 10 and the ten frame showing 0 and asking, 'What is the same and what is different about these two?'

Misconceptions

When asked how many more are needed to make 10, the child recounts all the filled counters again instead of counting the empty spaces.Cover the filled counters with a hand and say, 'Let's just look at the empty spaces now,' then count only the gaps with the child.
The child says a ten frame with 8 or 9 counters is already 'full' because it looks nearly full.Place the ten frame showing 10 next to it and ask, 'Does this one have any empty spaces? Does yours?' so the child can compare directly.
The child fills the ten frame in a random scattered order rather than left to right, row by row, and loses track of how many they have placed.Model placing counters one at a time along the top row first, saying each number as you go, then start the bottom row.
The child believes the matching pairs only work one way round, for example knowing '3 and 7 make 10' but not recognising '7 and 3 make 10'.Turn the ten frame picture card round or flip which colour is counted first, and ask, 'Does it still make 10 if we start counting from the other side?'

Adapting

Look for

Picture cards for this session

Part-whole: composition of 8 and 9
Number: Have a deep understanding of numbers to 10, including the…

Part-whole: composition of 8 and 9

4 to 6 children · 15 to 20 minutes

Objective: Children explore different ways to split 8 and 9 into two parts, using real objects and part-whole models, to deepen their understanding that a number can be composed of two smaller parts and still make the same whole.

eyfs.ma.number.1 Have a deep understanding of numbers to 10, including the composition of each number.

Resources

  • A large part-whole mat for each child (one 'whole' circle joined to two 'part' circles)
  • Small baskets, each containing 9 conkers (or other loose parts such as pebbles or buttons)
  • Two small hoops or plates per child, for sorting parts
  • A set of part-whole model picture cards showing 8 and 9 split into two parts
  • A feely bag
  • A number track 0 to 10, for checking totals

Set-up

Set out cushions in a circle on the carpet with a part-whole mat and two hoops in front of each place. Put a basket of 9 conkers next to each mat and keep the picture cards and feely bag nearby for the adult to bring out during the session.

Key questions

  • How many conkers are in this hoop? How many in this hoop? How many altogether?
  • Can you find a different way to split your 8 conkers?
  • If I swap the conkers over, so this hoop now has 5 and this one has 3, is it still 8 altogether? How do you know?
  • How could you work out how many are hidden in the bag without seeing them?
  • Which picture card matches the way you have split your conkers?

Vocabulary

whole, part, altogether, makes, split, same, different, swap, hidden

What to do

  1. Gather the children in a circle and tip out one basket so everyone can see. Count the conkers together slowly, touching each one, to agree there are 8 altogether.
  2. Say, 'Watch what I do with these 8 conkers.' Split them across your two hoops, for example 3 in one hoop and 5 in the other. Say, '3 and 5 make 8.'
  3. Hold up the matching part-whole model picture card (3 and 5 make 8) next to your hoops and ask, 'Does this picture match what I've done?'
  4. Give each child their own basket of 8 conkers. Ask them to split theirs across their two hoops in their own way, then say the sentence, '__ and __ make 8.'
  5. Go round the circle. Ask each child to show their split and find the matching picture card from the set.
  6. Ask, 'Can anyone split their 8 a different way?' Let children swap conkers between hoops and try again, checking the total each time.
  7. Swap the baskets for ones with 9 conkers. Repeat the splitting, saying the sentence and matching the picture cards for 9.
  8. Finish with the feely bag: show 8 or 9 conkers, then secretly move some into the bag. Ask children to work out how many are hidden, using the part they can still see.

Misconceptions

After splitting the conkers, the child recounts every single conker from 1 again instead of trusting the two parts they already know.Model counting on instead: say the larger part as a number, then count on the rest, for example 'five... 6, 7, 8.' Practise this together before asking the child to try it.
The child thinks that swapping which hoop holds more changes the total, so '3 and 5' feels different from '5 and 3.'Physically swap the two hoops around in front of the child and recount together. Say, 'It's still the same two parts, just swapped over - 8 altogether both times.'
The child only ever splits the conkers into two similar-sized groups and avoids very uneven splits, such as 1 and 7.Prompt directly: 'What if only 1 conker was in this hoop - how many would be in the other hoop?' Help the child move conkers one at a time to test it, then say the matching sentence together.
The child loses track partway through counting 8 or 9 conkers, especially past 5, and gives a wrong total.Line the conkers up in a single row so each one is touched once while counting. Check the total against the number track if needed, then return to the hoops.

Adapting

Look for

Picture cards for this session

Composition of 10: every way to make 10
Number: Have a deep understanding of numbers to 10, including the…

Composition of 10: every way to make 10

Up to 4 children with one adult · 15 to 20 minutes

Objective: Children explore and show every way to make 10, using a part-whole model with real objects, so they deepen their understanding of the composition of 10.

eyfs.ma.number.1 Have a deep understanding of numbers to 10, including the composition of each number.

Resources

  • 10 identical real objects per turn (for example conkers, buttons, shells or small teddies)
  • 1 large hoop or tray to hold the whole (10 objects)
  • 2 smaller hoops or paper plates to hold the two parts
  • 9 part-whole model picture cards showing: 1 and 9 make 10; 2 and 8 make 10; 3 and 7 make 10; 4 and 6 make 10; 5 and 5 make 10; 6 and 4 make 10; 7 and 3 make 10; 8 and 2 make 10; 9 and 1 make 10
  • A soft cloth or drawstring bag for hiding objects

Set-up

Place the large hoop in the middle of the table or carpet space with 10 objects inside it. Put the two smaller hoops just below it, ready to take the two parts. Stack the 9 part-whole model picture cards face down nearby, in order from 1 and 9 up to 9 and 1.

Key questions

  • How many are in this part? How many in that part? How many are there altogether?
  • If I move 1 object from this part to that part, what happens to each part? What happens to the whole?
  • Can you show me a different way to split our 10?
  • How do you know there are still 10 altogether without counting again?
  • What do you notice about the two parts as we go from one picture to the next?

Vocabulary

whole, part, altogether, split, make, swap, same, more, fewer, ten

What to do

  1. Gather the children around the hoops. Say, 'Let's count these together to check we have 10.' Count the objects as a group, touching each one.
  2. Turn over the first part-whole model picture card (1 and 9 make 10). Say, 'This picture shows one way to split our 10. Who can move the objects into the two part hoops to match?'
  3. Invite a child to move 1 object into one small hoop and 9 into the other. Say, 'Let's check. How many in this part? How many in that part? How many altogether?' Count each part, then count all 10 together.
  4. Say the number sentence aloud together: '1 and 9 make 10.' Encourage children to repeat it, pointing to each hoop as they say each number.
  5. Turn over the next picture card (2 and 8 make 10). Before moving any objects, ask, 'What do you think will happen to this part? What about that part?' Then invite a different child to move the objects to match.
  6. Repeat this process for each remaining picture card in turn (3 and 7, 4 and 6, 5 and 5, 6 and 4, 7 and 3, 8 and 2, 9 and 1), each time counting the parts and the whole, and saying the number sentence together.
  7. After a few turns, try hiding one part under the cloth. Say, 'I can see 6 here. There are 10 altogether. How many do you think are hiding?' Let children check by lifting the cloth and counting.
  8. Finish by asking each child to choose their favourite way to split the 10 and show it to the rest of the group, saying the number sentence themselves.

Misconceptions

A child thinks the total changes when an object is moved from one part hoop to the other, and recounts the whole as a different number.Recount the whole together straight away, touching each of the 10 objects. Say, 'We moved them, but we didn't add any or take any away, so we still have 10 altogether.'
A child believes 3 and 7 is a different total from 7 and 3, because the parts are in different hoops.Physically swap the contents of the two part hoops and count the whole again, showing that the total stays 10 whichever hoop holds which part.
A child miscounts a larger part, for example skipping or double-counting objects when counting 8 or 9 items.Help the child line the objects up in a row and touch each one once while counting aloud slowly, then recount together to confirm the correct amount.
A child thinks an empty part hoop means that part 'doesn't count', so does not believe 0 and 10 is a real way to make 10.Show the empty hoop and say, 'This part has 0 in it, and that part has 10 in it. 0 and 10 still make 10 altogether,' then count the full hoop together to check.

Adapting

Look for

Picture cards for this session

Number bonds to 10, including zero and take away
Number: Have a deep understanding of numbers to 10, including the…Numerical Patterns: Explore and represent patterns within numbers up to 10,…

Number bonds to 10, including zero and take away

Small group of up to 5 children · 15 to 20 minutes

Objective: Children explore the different ways 10 can be split into two parts, including a part of zero, and connect this to taking away from 10.

eyfs.ma.number.1 Have a deep understanding of numbers to 10, including the composition of each number.
eyfs.ma.patterns.3 Explore and represent patterns within numbers up to 10, including evens and odds, double facts and how quantities can be distributed equally.

Resources

  • A rekenrek (bead frame) with 10 beads
  • A part-whole model mat (one whole circle joined to two part circles)
  • 10 counters and a small pot
  • A soft cloth to cover beads or counters
  • Number cards 0 to 10

Set-up

Sit the group in a circle on the carpet with the rekenrek and part-whole mat within reach. Place the pot of 10 counters and the cloth in the middle.

Key questions

  • How many beads do you think are hiding on the other side?
  • If one part is 0, what does that tell us about the other part?
  • How could you check without counting every bead again?
  • What happens to the two parts as one gets bigger?
  • How is taking away the same as splitting 10 into two parts?

Vocabulary

part, whole, altogether, make 10, take away, left, zero, pair

What to do

  1. Hold up the rekenrek showing 10 red and 0 white beads. Say: 'All 10 beads are red. How many white beads are showing?'
  2. Slide 1 bead across so the rekenrek shows 9 red and 1 white bead. Say: '9 and 1 make 10. Watch what happens if I keep going.'
  3. Keep sliding beads across one at a time, pausing at 5 red and 5 white beads. Say: '5 and 5 make 10 - the two parts match!'
  4. Carry on until the rekenrek shows 0 red and 10 white beads. Say: 'Now there are no red beads left. 0 and 10 still make 10.'
  5. Place the part-whole model mat down. Put 10 counters in the whole circle, then move some into one part circle and the rest into the other. Say: 'Here are the two parts of 10. Can you say the whole sentence with me?'
  6. Tip 10 counters into the pot. Say: 'I have 10 counters altogether.' Take some counters out and hide them under the cloth. Say: 'I've taken some away. How many do you think are left in the pot?'
  7. Lift the cloth to reveal the hidden counters and check together by matching them back to the part-whole model.
  8. Invite each child to choose a number card from 0 to 10 and build that split on the rekenrek or part-whole mat for the rest of the group to check.

Misconceptions

The child says 0 and 10 does not really count as a bond because one part is empty.Show the empty part circle on the part-whole model and say 'this part can still be 0 - 0 and 10 make 10, just like any other pair.' Point to the empty side so they see it is a real part, not a missing one.
The child recounts every bead or counter from 1 each time instead of using the number they already know.Cover the counted part and ask 'you told me that side was 6 - can we trust that and just count the new part?' Model counting on from the known amount rather than starting over.
After counters are taken away and hidden, the child recounts the remaining counters from scratch rather than connecting it to the start number.Say 'we started with 10 - how many did we see go under the cloth?' and model counting back from 10 rather than only counting what is left.

Adapting

Look for

Picture cards for this session

100101019102810371046105510641073

Continuous provision

Maths area

Turn the maths area into a 'Pairs to 10' station where children use ten-frames, shaking pots and small-world toys to split a group into two parts and find how many more are needed to make 10, during free-flow play rather than any sheet.

Resources

  • A large floor ten-frame (laid out with tape or a mat) plus several smaller table-top ten-frames
  • Pots of 10 double-sided counters (one colour on each side) with small shaking tubs or yoghurt pots with lids
  • Two hoops, two small boats or two egg boxes to use as 'homes' for splitting a group into two parts
  • Small-world objects to share between the two homes: 10 toy ducks, 10 teddies, 10 shells or 10 conkers
  • Numeral cards 0 to 10 and a part-whole (part-part-whole) mat
  • A number line or track marked 0 to 10 for checking how many more are needed

When you join the play

  • You've put 6 ducks in the blue boat. How many more do we need so we have 10 altogether?
  • Shake the pot and look: how many are red and how many are yellow? Do they make 9 together?
  • If 4 teddies are having a nap in the box, how many are still awake, if there are 8 teddies altogether?
  • What if all 10 went in one home and none went in the other home — how many would that be?
  • Can you find a different way to split 8 so the two homes have different numbers in them each time?
  • I can see 5 and 5 in your ten-frame. What do you notice about those two groups?

Look for

  • Children splitting 8, 9 or 10 into two parts without recounting the whole group from 1
  • Children noticing that swapping the two parts (for example 3 and 7, then 7 and 3) still makes the same total
  • Children using the ten-frame to say how many more spaces are needed to make 10
  • Children accepting zero as one of the parts (for example 10 and 0, or 0 and 10)
  • Children spotting the double fact 5 and 5 when splitting 10 into two equal groups
  • Children using fingers, counters or the number line to check their total rather than guessing

Construction

Turn the construction area into a 'Builders' Yard' where every structure gets made from exactly 10 bricks, crates or planks in two colours, so children meet the different ways to split 10 as they build towers, walls, ramps and bridges.

Resources

  • Interlocking building bricks in two colours only, e.g. red and blue, kept in two separate crates
  • Ten-frame builder trays: shallow trays or egg boxes with 10 marked spaces, for laying bricks out in a row before building
  • Large hollow blocks and planks for bigger, whole-body building of walls and ramps
  • Builders' hard hats and hi-vis vests for role play
  • Clipboards and chunky pencils for drawing a 'site plan' showing how many bricks of each colour were used
  • Number cards 0 to 10 and a large washing line or string to peg finished towers' colour totals onto
  • Small crates or tubs labelled 0 to 10 for sorting loose bricks before building
  • A site sign saying '10 bricks make every tower' as a visual anchor

When you join the play

  • You've used 10 bricks altogether. How many are red and how many are blue?
  • Could you build a different tower, still with 10 bricks, but with a different number of each colour?
  • You have 6 blue and 4 red. How many bricks is that altogether?
  • If your tower of 10 bricks loses 3 bricks, how many are left standing?
  • Can you make a tower using 0 red bricks? How many blue would you need then, to still make 10?
  • You and your friend each have some bricks. Between you there are 10. How many might each of you have?
  • What's the same and what's different about your tower and your friend's tower, if they both make 10?

Look for

  • Children counting out 10 bricks before they start building, rather than building first and counting after
  • Children rebuilding the same tower with a different split of the two colours, showing they understand several ways can make 10
  • Children naming both parts out loud, e.g. '7 and 3 makes 10', without being asked
  • Children using the ten-frame tray to organise bricks into a clear row of 10 before transferring them into a tower
  • Children solving a take-away problem in play, e.g. working out how many bricks are left after some fall from a tower of 10
  • Children using 0 as a sensible answer, e.g. a tower with 0 of one colour and 10 of the other
  • Children matching a number card to the amount of each colour in their finished tower

Small world

Add a 'Ten-Frame Garage' to the small world area: a floor mat or tray marked out as a two-row frame (5 spaces on top, 5 spaces on bottom, 10 spaces in total) alongside a small-world road, car park and car wash. Children park a set of toy cars into the frame and onto the surrounding road layout, physically splitting a set of 10 into two groups (parked and not parked, or at the car wash and not at the car wash) as they play.

Resources

  • A two-row ten-frame mat or tray (5 spaces top row, 5 spaces bottom row) to use as the garage
  • 10 small-world toy cars, 5 in one colour and 5 in another so parts are easy to see
  • A small-world road mat with a car park, a car wash and a petrol station marked on it
  • A set of number cards 0 to 10
  • Small trays or garages (for example an egg box with 10 cups) so children can split the 10 cars into two groups in different ways
  • A few small-world figures (drivers) so cars can be matched 1 to 1 with a driver, up to 10

When you join the play

  • How many cars have you parked in the garage? How many are still out on the road? How many cars are there altogether?
  • You've got 10 cars. If 6 go through the car wash, how many are left waiting on the road?
  • Can you park the cars so there's the same number on the top row as the bottom row?
  • What if 0 cars are in the garage and all 10 are out on the road — is that still 10 cars altogether?
  • You had 10 cars and 3 drove away. How many are left now?
  • Can you find a different way to split your 10 cars into two parking spots?

Look for

  • Children splitting a group of 10 cars into two parts without being asked, for example 5 and 5 or 2 and 8
  • Children re-counting all 10 cars to check the total after moving some away
  • Children matching rows on the ten frame and noticing when both rows look the same, for example 5 and 5
  • Children using the word 'none' or the numeral 0 to describe an empty row or empty space
  • Children solving a take-away in play, for example moving cars away from 10 and saying how many are left
  • Children independently repeating the same split of 10 in a new way, for example trying 4 and 6 after trying 3 and 7

Outdoors

A giant skittle alley set up on the grass or playground, next to a chalk-drawn ten-frame 'scoreboard' on the tarmac. Children roll a ball at 10 skittles, then use the ten-frame and loose parts to show how many skittles are down and how many are still standing, exploring all the ways 10 can be split.

Resources

  • 10 skittles (or washed-out plastic bottles weighted with sand)
  • 2 or 3 soft balls of different sizes
  • A giant ten-frame drawn in chalk on the tarmac (two rows of 5 boxes)
  • A tub of loose parts to mark the frame: pebbles, conkers, pinecones or bottle tops (10 of each kind)
  • A washing line strung between two posts with 10 pegs and a set of 0 to 10 numeral flags
  • Chalk and a clipboard-free whiteboard easel for drawing (not for writing sums)
  • A tuff spot or crate for sorting 'standing' skittles and 'down' skittles

When you join the play

  • You knocked some skittles down and some are still standing — how many down, how many standing, and how do they make 10 altogether?
  • Can you show that on the chalk ten-frame with the pebbles?
  • What if you knocked down 0 skittles — how many would still be standing?
  • Is there another way to roll the ball so a different number falls, but it still makes 10 with the ones left standing?
  • You've got 5 down and 5 standing — is that the same as 5 standing and 5 down, or different?
  • If 4 fall down, how many do we need to take away from 10 to check how many are left?
  • Can you peg the two numbers that make 10 next to each other on the washing line?

Look for

  • Children count the fallen and standing skittles separately and check the two parts make 10 altogether
  • Children use the ten-frame or their fingers to represent the split instead of only counting skittles
  • Children notice that swapping which group is bigger (for example 2 and 8, then 8 and 2) still makes 10
  • Children recognise 0 as a possible result (0 down and 10 standing, or 10 down and 0 standing)
  • Children spot the 5 and 5 'double' as a special way of making 10
  • Children use subtraction language, such as '10 take away the ones down leaves the ones standing'
  • Children peg matching pairs on the washing line in the correct order (0 to 10 and 10 to 0)

Malleable (playdough)

A playdough bakery enhancement where children roll playdough 'buns' and press them into a large ten-frame tray or a 10-cup egg box, then split their buns between two plates to explore all the ways to make 10, alongside number bonds and taking away.

Resources

  • Playdough in several colours, one ball per child
  • Laminated large ten-frame mats (two rows of five)
  • Empty 10-cup egg boxes
  • Small paper plates, two per child, for splitting buns into two groups
  • Numeral cards 0 to 10
  • Small bun/cupcake cutters and rolling pins
  • Mini candles or buttons for pressing into buns (10 per tub)
  • Small bowls for 'taking away' buns that are sold or eaten

When you join the play

  • You've made 10 buns altogether. If 4 are on this plate, how many must be on the other plate?
  • Can you fill the whole ten frame with buns, then show me a different way to split your 10 buns between the two plates?
  • What happens if you take 3 buns away from your 10? How many are left?
  • You have 0 buns on one plate and 10 on the other. Does that still make 10?
  • Can you make 2 equal plates from your 10 buns, so each plate has the same amount?
  • If one customer buys 6 buns from your 10, how many are left for the next customer?

Look for

  • Children filling a ten frame with playdough buns and noticing when it is full at 10
  • Children splitting 10 buns across two plates in different combinations, such as 3 and 7 or 5 and 5
  • Children using the egg box's 10 spaces to check they have made exactly 10
  • Children explaining that 0 and 10 still make 10 when one plate is empty
  • Children physically removing buns to model taking away and counting what is left
  • Children spotting that 5 and 5 gives two equal plates (doubles)

Role play shop

Turn the role play shop into a 'make 10' till point: a basket of priced goods, two small trays as a part-whole mat, and a 10-frame price board so children build and swap pairs that make 10 as they buy, sell and pack bags.

Resources

  • Role play till with a 10-space tray or egg box acting as a ten frame
  • Small shop items or empty packets, each labelled with a price from 0 to 10
  • Pretend coins or counters (plenty of 1s), kept in a pot by the till
  • Two small baskets or plates labelled 'in my bag' and 'still to pay' as a part-whole mat
  • A5 cards showing the pairs that make 10, for children to peg up as they find them
  • Shopping bags or purses for carrying coins and goods
  • A laminated 10-frame mat for lining up coins or goods in a row of 10

When you join the play

  • You've put 3 coins in your purse. How many more do you need so the till shows 10?
  • If 6 of the 10 frame is full, how many empty spaces are left?
  • You've got 0 pennies left, how many do you need to make 10?
  • Can you find two prices on the shelf that make 10 when you add them together?
  • You paid with 10 and the toy costs 4, how much change should I give you?
  • Let's fill the ten frame with your shopping, how many more boxes do we need?

Look for

  • Children filling a ten frame and naming how many more are needed to make 10
  • Children pairing priced items that total 10 without being asked
  • Children using fingers, coins or counters to check a pair makes 10
  • Children recalling a bond to 10 straight away, such as knowing 7 needs 3
  • Children acting out take away at the till, counting back from 10
  • Children including 0 in their talk, such as 'none left and 10 to pay'

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.
Number: Have a deep understanding of numbers to 10, including the…

Observation prompts: eyfs.ma.number.1

eyfs.ma.number.1 Have a deep understanding of numbers to 10, including the composition of each number.

Look for

Listen for

Next steps

Explore and represent patterns within numbers up to 10, including evens and odds, double…
Numerical Patterns: Explore and represent patterns within numbers up to 10,…

Observation prompts: eyfs.ma.patterns.3

eyfs.ma.patterns.3 Explore and represent patterns within numbers up to 10, including evens and odds, double facts and how quantities can be distributed equally.

Look for

Listen for

Next steps

For parents and carers

Read the note

Dear families,

This term in maths we are exploring numbers to 10, and especially how numbers can be split and put back together again. The children are learning that a number like 8 is not just a word or a symbol, but can be made of smaller parts, such as 2 and 6, or 5 and 3.

We are using ten frames (simple grids with two rows of five) to help children see numbers clearly and spot how many more are needed to reach 10. We are also exploring every way to make 10, and looking at number bonds, including what happens when we start with 0 or take some away.

All of this is taught through hands-on play rather than sitting and writing, so your child might be sorting conkers, sharing out snacks, or building towers of cubes while they practise these ideas.

Ideas to try at home

With thanks for your support at home, The Reception Team

These resources are free and public: download them, use them in class and share them with colleagues. Subscribe on YouTube to hear about new packs.

Version 734b5b438eb02c2c · published 7 Oct 2026