Here is a number on the board: 3,650. How would you say this number out loud? Where do the words break up as you say it? Try saying the whole thing in your head before any hands go up.
Write 3,650 on the IWB and give five seconds of quiet think-time before any hands. Take two or three hands-up answers, not open call-outs. Listen for whether pupils break it into chunks (three thousand ... six hundred ... and fifty) — that chunking is exactly what the lesson builds on.
Watch as we build this number with place-value blocks. Read it together: 'two thousand, one hundred and thirty-four'. Notice how each spoken chunk matches one column.
Now look at this one. The hundreds and tens columns are empty. How do you think we say it? It's 'five thousand and eight' — the words jump right over the empty columns.
This time the tens and units are empty. We say 'six thousand, four hundred'.
Now look at the number line below. The big marks are the thousands: 0, 1,000, 2,000, all the way to 10,000. The little marks in between count up in hundreds. Watch where 2,134 lands: just past the 2,000 mark, because it has 2 thousands and a bit more. Then watch 6,400: a good way past the 6,000 mark, because it has 6 thousands and 4 hundreds. We always look first at the thousands to find the right gap, then move along for the hundreds.
Walk each example aloud, one at a time, pointing to each column as you read its chunk.
Then introduce the number line, since this is the first time pupils meet it in the unit. Point out the big thousand marks and the little hundred marks between them. Trace your finger from 0 to find where 2,134 sits (just past 2,000), then where 6,400 sits (well along between 6,000 and 7,000). Say the move aloud each time: 'find the thousand first, then slide along for the hundreds.' This is the model pupils will copy at the board in the next step.
Now we place numbers on the number line together. I'll read a four-digit number aloud, and one of you will come up and drag the marker to its place between the right thousand markers. While that is happening, the rest of you have a job too: point a finger at the air to show roughly where on the line you think it should land, before the marker moves. We'll all say the number out loud first, then check the place together.
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Read a number in words (e.g. 'four thousand and seventy'). Before any pupil comes up, ask the whole class to point in the air to roughly where it lands between the thousand marks — this keeps every pupil predicting on every turn. Then have one pupil drag the marker to the right gap; the class agrees or corrects. Rotate four pupils. Mix in numbers with empty columns (4,070; 7,016) and ask which chunk tells you a column is empty. Keep the focus on placing on the line here — the reading-aloud and building work happens on the blocks in the Watch and Notice and Class Challenge steps. Revoice strong answers: 'so 4,070 sits just past the 4,000 mark, because there are no hundreds.'
In your maths copy, write down — as digits — the four numbers I read aloud, one under the other. Then write these two numbers out in words:
Read four numbers slowly for pupils to write as digits (e.g. 2,450; 5,003; 8,200; 6,070), then let them write the two given numbers in words. Walk the room glancing for empty-column slips (writing 'three thousand and ninety' as 390 or 3,9) — this is whole-class copybook practice, not marking.
Today we read and build these numbers together: 1,205 → 3,090 → 7,016 → 9,400. The empty columns catch people out, so we'll say each one aloud and decide which words warn us a column is empty 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 target, ask the class 'which words tell you a column is empty?' and take two or three hands-up answers before a pupil builds it — the same hands-up routine as the opening, so the watching class always has a job. 9,400 and 1,205 are the trickiest because zeros sit between working digits. Rotate pupils to the board; the rest predict with hands up and the class confirms.
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