Here is a number written two different ways: 216 and two hundred and sixteen. They mean exactly the same amount. If I say the number out loud, which digit do you write down first?
Hands up: which digit goes on the left, and why does it belong there?
Take three hands-up answers, not open call-outs. Give five seconds of quiet think-time before any hands go up. You are listening for pupils noticing that the hundreds digit comes first because it is the biggest part of the number, mirrored by the word 'hundred' being said first.
Watch as we build this number with place-value blocks. We say it 'one hundred and forty-three'. Listen for the order: hundred first, then tens, then units.
This time we say 'two hundred and sixty'. Look hard at the units column. We do not say a word for it, but something is still sitting there. What is it?
Now we say 'four hundred and eight'. There is a jump straight from hundreds to units. Which column gets a zero, and why must we still write it down? If we forgot the zero, 408 would look like 48, a completely different number. The zero keeps the 4 in the hundreds place.
Walk each example aloud, one at a time, and read the words beneath each build.
Today we work through these together. I will say a number in words, and one of you will move the marker on the number line to where it sits, then read it back to us in digits. While that pupil works at the board, the rest of you watch: say each number quietly with us, and get ready to agree or correct out loud. Watching and checking is your job here.
We will check that the words and the digits match before we move on. We will try 'one hundred and fifty', then 'three hundred and four', then 'six hundred and ninety', then 'nine hundred and one'.
This round is for talking it through together; pupils take turns at the board and the class agrees or corrects out loud.
Say each number clearly and let a pupil place it, then ask them to write the digits on the board. The class checks the digit form against the words. Watch for 'three hundred and four' being written 34 or 340 — the silent tens-zero is the trap. Revoice a good answer: 'no tens, so a zero holds the tens place, then four units — 304.'
In your maths copy, write each of these numbers twice — once in digits and once in words — lined up side by side. Then read each pair aloud to yourself to check they match.
Walk the room glancing at whether the silent zeros (260, 408, 700) are written in the digit form — this is whole-class copybook practice, not marking. No individual correction; note common slips to revoice for the whole class after.
Now a fresh set to test what we have learned. We will place 'two hundred and five', then 'four hundred and seventy', then 'six hundred', then 'eight hundred and three'. The zeros change how we say each number, so we will say each one aloud before we check it.
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, ask a pupil to say the number aloud and then write its digit form before they place it. Use the ✓ as confirmation in your narration: 'yes — eight hundred and three, that zero holds the tens.' The two with units-zeros (205, 803) and the double-zero (600) catch people out — pause on those.
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