Here is a running track marked from 0 to 1 lap, split into ten equal stretches. A runner is halfway around, sitting on the number 0.5. Hands up: is 0.5 nearer the start of the lap or the finish line, and how can you tell just by looking?
Display the 0-to-1 line split into ten as pupils settle. Take three hands-up answers, not open call-outs. Listen for pupils who say 'it's in the middle' and revoice that as halfway between the landmarks 0 and 1.
Look at the marker on the number line. The whole numbers at the ends are our landmarks for judging where a tenth sits. Count the jumps each time, and read the number aloud together.
Read each number aloud together and notice where it sits relative to the halfway landmark and the whole-number ends.
0.3: count the jumps from 0 with the class, marker three jumps along. Model a spoken self-check on this one so they hear you catch a slip: "zero point six? No, careful, this is 0.3, zero point three." Keep the slip spoken, never on the board. Stress zero point three, one digit at a time.
0.8: predict before revealing, nearer 0 or 1? Eight jumps along, just before landmark 1, three past halfway. Read zero point eight.
1.5: the key one, line now runs 0 to 2. Point to landmark 1 the marker has passed, whole number first then five tenths. Read one point five.
0.6: quick hands-up, how far past halfway? Take two answers. Six jumps along, one jump past the halfway landmark 0.5. Read zero point six.
Today we work through these tenths together on the line: 0.4, then 0.7, then 1.2, and finally 1.8. Read each one aloud first, then a pupil places the marker. Watch how 1.2 and 1.8 sit past the whole-number 1, in the second stretch of the line.
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Work the four numbers in the order listed in the prompts: 0.4, 0.7, 1.2, 1.8. After each one, drag the marker back to the start and read out the next prompt so the class knows which tenth to place. For 0.4 and 0.7 keep to the 0-to-1 stretch and count the jumps from 0 aloud. For 1.2 and 1.8, say 'past the whole number 1' before placing, so pupils count tenths on from 1, not from 0. Watch for the common slip of placing 1.2 near the 0.2 mark; point back at the whole-number landmark 1.
In your maths copy, draw a straight number line from 0 to 1. Split it carefully into ten equal jumps. Then mark and label these three tenths on your line:
Count your jumps from 0 each time before you make a mark.
Walk the room glancing for ten equal spaces and marks in roughly the right places — this is whole-class copybook practice, not marking. Watch for pupils splitting the line into unequal jumps; a quick reminder to use their ruler helps.
Today we place these tenths on the line, each a little trickier than the last: 0.1, then 0.6, then 1.3, and finally 1.9. Read each aloud, place the marker, then check. The last two sit in the second stretch, past the whole-number 1.
These are the practice questions — 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.
0.1 is one jump from the start; 0.6 is one jump past halfway. For 1.3 and 1.9 remind the class to count tenths on from the whole-number landmark 1. Watch for the 1.9-versus-0.9 mix-up — point back at where the 1 sits.
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