Here is a question. This piece of string is one metre long, so how many centimetres long is it as well?
The string did not get any longer or shorter when we asked the question. We are just about to give the same length a different name.
Hold up the piece of string (about a metre long) as you pose the question. Take three hands-up answers, not open call-outs. Give five seconds of quiet think-time first.
Write 1 m = 100 cm and 1 cm = 10 mm on the board as the anchors for the whole lesson. Listen for the idea that the string is the same length either way — revoice that as renaming.

Watch the converter. One centimetre is the same as ten millimetres. We went to a smaller unit, so the number got bigger.
Here is three centimetres changed to millimetres. Notice we multiply by ten each time we go from cm to mm, so 3 cm becomes 30 mm.
Now metres to centimetres. One metre is one hundred centimetres, so two metres is two hundred centimetres. This time we multiply by one hundred.
Watch this one carefully. One hundred and fifty centimetres is one whole metre with fifty centimetres left over. We can write it as a mixed length: 1 m 50 cm.
Walk each example aloud, one at a time.
Keep returning to the board anchors (1 m = 100 cm, 1 cm = 10 mm) so pupils see where every multiply comes from.
Today we work through these renamings together on the board, one at a time. Before each one is checked, follow along and decide for yourself: are we going to a smaller unit or a bigger unit?
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Reveal each renaming in turn. Send one pupil up to set the converter, and have them say smaller — multiply or bigger — divide before they slide it. Rotate pupils across cm↔mm and m↔cm.
Watch for the common slip of dividing when they should multiply (or the reverse) — head it off by asking will the number get bigger or smaller? first.
In your maths copy, complete this short rename column. Beside each one, write the ×10 or ÷10 (or ×100) that you used.
Walk the room and glance for the working shown beside each answer — this is whole-class copybook practice, not marking. Watch the last one: 250 cm should split into 2 m and 50 cm.
Today we work through these renamings one at a time, getting trickier as we go. We will take them in turn: first 8 cm to millimetres, then 90 mm back to centimetres, then 6 m to centimetres. The last one, 325 cm, has a leftover, so when we reach it we will watch the metres carefully and split it into metres and centimetres.
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 one, prompt multiply or divide? before the pupil sets it. The final 325 cm needs them to see 300 cm = 3 m, leaving 25 cm — call that out as a 'split the leftover' moment.
Why does the number get bigger when we change a length to a smaller unit, like cm to mm? Think about how many small parts it takes to make one big part.
Listen for pupils explaining that a smaller unit is, well, smaller, so you need more of them to make the same length. Revoice a strong answer: so the length stays the same — we just need more pieces to describe it.
Head off the misconception that 'multiply always means more length' — the length never changed, only the count.
Next we travel much further and meet the kilometre, the unit we use for journeys and distances that are too long to measure with a ruler.
Keep this brisk. Point back at the two anchors on the board one last time so pupils leave with 1 m = 100 cm and 1 cm = 10 mm firmly in mind.
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