Here is a tiny number on the board: 0.001. That is one thousandth. How many of these tiny amounts do you think we would need to stack up to make one whole? Have a think before any hands go up.
Display 0.001 as pupils settle. Give five seconds of quiet think-time before taking two or three hands-up answers.
Don't confirm the answer yet — this is the question the whole lesson answers. If a pupil says "a thousand", revoice it as a prediction to check, not a fact to bank.
Watch as we build this number in the columns. The 4 sits in the tenths column, so it is worth four tenths. Nothing else is filled in.
Now we have two tenths and seven hundredths. Look at how the 7 sits one column further right than the 2.
This time the hundredths column has a 0 sitting in it. What do you think that 0 is telling us? The 3 is three tenths and the 5 is five thousandths.
Here a whole number joins in. We have 2 wholes, 4 tenths, no hundredths, and 8 thousandths.
Walk each example aloud, one at a time.
Today we work through these decimals together on the place-value chart with the U, t, h and th columns: 0.6, then 0.83, then 0.409, then 1.205. We say each column out loud as we build it, so the zeros do not catch us out.
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Call each decimal, send one pupil to the board to build it on the place-value chart (decimal mode, U/t/h/th columns), and have the class name each column as it fills. Watch for the common slip of reading 0.409 as "four hundred and nine" — revoice it as four tenths, no hundredths, nine thousandths.
Rotate four pupils so each builds one number.
In your maths copy, sketch the four place-value columns and label them U, t, h and th. Then write each of these decimals into the columns, one under the other, and underline the thousandths digit on each one.
Walk the room glancing at the column labels and the underlined thousandths digit — no marking, this is whole-class copybook practice. Look for pupils who line the decimal points up neatly.
Today we work through these decimals together: 0.006, then 0.05, then 0.408, then 1.207, and finally 3.090. The zeros catch people out, so we'll say each column 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.
Each target builds a decimal on the place-value chart in U/t/h/th columns. Watch the order of difficulty: 0.006 (thousandths only), 0.05 (hundredths only), 0.408 (no hundredths), 1.207 (whole plus no hundredths), 3.090 (trailing zero in thousandths). The trailing zero in 3.090 is the trickiest — ask "does this 0 change the value?" as a maths-talk seed for the wrap.
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