Here are our base-ten blocks again, but today the labels change. In 4th class the big cube meant one thousand and the flat meant one hundred. Today the big cube means one whole. So the flat is now one tenth (0.1) and the rod is one hundredth (0.01). Look at the smallest block, the little cube. What do you THINK it is worth now?
Display the relabelled blocks as pupils settle, with the two anchor values shown on screen (big cube = 1, flat = 0.1). Take three hands-up readings for the little cube, not open call-outs. This is a genuine prediction — do not confirm yet. We test the relabel in Watch and Notice.
Watch as we build this number with the relabelled blocks. The big cube is now one whole, so the small cube is one thousandth. Three of the small cubes sit in the thousandths column. What is the same and what is different about how we used these blocks last year?
Now look at the hundredths and thousandths columns together. We read this as three hundredths and four thousandths. Which is worth more, one hundredth or one thousandth?
This time there are two tenths and seven thousandths, but nothing at all in the hundredths column. What is holding that empty column open?
Here is a whole big cube as well, plus four hundredths and five thousandths. Read each column aloud, then write it the ordinary way — that is just how we usually write the number, like 0.207.
Walk each example aloud, one at a time, pointing at the blocks on screen.
Now we build decimals together on the place-value mat, with the columns Units, tenths, hundredths and thousandths. One pupil builds at the board while everyone else reads each column aloud — the empty columns catch people out, so we say each one. We will build these together: 0.006, 0.05, 0.408, then 1.207.
This round is for talking it through together — a pupil builds at the board and the class agrees or corrects out loud.
For each decimal, ask the class which column the last digit lands in before a pupil builds it. Watch for the common slip of putting the thousandths digit into the tenths column. Revoice a strong answer: so the 7 in 0.207 sits in thousandths because there are no hundredths.
In your maths copy, sketch the four place-value columns and label them U, t, h and th. Then draw the blocks for each of these decimals in the matching columns, and write the decimal the ordinary way (like 0.207) beside each drawing.
Walk the room glancing at column labels and whether each block sits in the right column — no marking, this is whole-class copybook practice. Look especially at the 0.207 sketch: is the hundredths column left empty?
Now we work through building these decimals together: 0.008, then 0.052, then 0.306, then 1.009. Each one steps up a little, and the zeros are the part to watch. Before each build, the whole class answers one quick question: which column is empty? Then a pupil builds it and we check.
A pupil builds each decimal at the board; the class confirms before moving on. Keep the board work brisk rather than over-explaining.
The zeros in 0.306 and 1.009 are the make-or-break. Ask the whole class which column is empty in each one before a pupil builds it — this quick prompt keeps the back rows with the build. Use the on-screen Check tick as part of the narration: yes, that's it.
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