Look at this row of blocks: red, blue, red, blue, red, blue. Now hands up: what colour do you think the tenth block would be, without laying all ten of them out one by one? Have a think about how you could be sure.
Lay out (or display) a red-blue-red-blue strip of six pattern blocks as pupils settle. Take three hands-up answers, not open call-outs. Don't confirm the answer yet — the method to be certain is what Watch and Notice will build. Give five seconds of quiet think-time before any hands go up.
Watch this pattern: triangle, square, triangle, square. The part that keeps coming back is triangle, square. That repeating part is called the unit, and here it is two shapes long. Notice how every second shape is a square.
Now watch a longer one: red, red, blue, red, red, blue, red, red, blue. The repeating unit is red, red, blue, which is three shapes long. Look hard at the blue ones, where do they keep landing?
The blue ones land on the third shape, the sixth shape, the ninth shape, and so on. Those are the numbers we say when we count in threes. So to find the ninth shape we do not have to lay out nine blocks. We can count along in threes, three, six, nine, and land straight on blue. The unit length is the number we count in to skip ahead.
Walk each example aloud, one at a time, using the display snapshots.
Today we explore patterns together on the board. We will start a repeating unit, then continue it for two more full repeats, and ring the unit so everyone can see the part that keeps coming back. After each one, we'll say which shape comes next and why.
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Start a unit on the pattern-blocks board (e.g. circle, square, triangle), then call an individual pupil up to add two more full repeats and ring the unit. Have the class agree the next shape before the pupil places it. Rotate four pupils across units of length two and three. Watch for the common slip of ringing too many or too few shapes as the unit, that is the moment to revoice where does the pattern start to repeat?
In your maths copy, design your own repeating pattern with a unit of three shapes. Draw two full repeats of your pattern, then underline the repeating part so anyone reading your copy can spot the unit at a glance.
Walk the room glancing for two things: the unit is exactly three shapes, and the underline sits under one full unit (not the whole row). No marking — this is whole-class copybook practice, not assessment. If a pupil's pattern doesn't actually repeat, point at where it should start again rather than correcting it for them.
Today we work through these patterns together, one at a time:
The longer positions are where the unit really earns its keep, so we'll use it to skip ahead rather than count every shape.
This round is the practice bank — pupils take turns at the board, check each answer, and the class confirms before moving on. Keep the board work brisk rather than over-explaining.
For each target, ask the class first: how does knowing the unit length help us skip ahead? For the twentieth shape of a three-shape unit, model counting in threes on the board (three, six, nine, twelve, fifteen, eighteen) and then stepping the last two on, so pupils see they don't need to lay out twenty shapes. The on-screen Check confirms each one — use the ✓ as part of your narration (yes, that's it).
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