Here is a line from 0 to 1, split into eighths. Three fractions are marked on it in a jumbled order: one eighth, four eighths and seven eighths. Which one sits nearest to 0? Which one sits nearest to 1?
Take three hands-up answers, not open call-outs. Give five seconds of quiet think-time first.
Listen for pupils reasoning from how far along the line rather than guessing. Revoice a strong answer: so the one closest to 0 has the smallest top number.
Four number lines, each running from 0 to 1 and split into equal steps. On each one, three fractions with the same bottom number are already marked. Look at where each fraction lands, and get ready to say which is smallest and which is biggest before we read them off left to right.
Work each line left to right with the class. On the fifths line, ask which marker is nearest 0 before naming it — hold out for the answer rather than reading it off.
Revoice a strong contribution: so we didn't need to shade anything — we just looked at the top numbers.
Today we work this one through together on the board. The line is marked in fifths and it carries three markers, one for each fraction. Three pupils come up in turn, and each drags one marker onto its own fraction:
When all three markers are down, we read the finished line from left to right and say the three fractions in order, smallest first.
Talk this one through together — pupils take turns at the board and the class agrees or corrects out loud.
The line is ticked and labelled in fifths, so pupils place against real fifths rather than counting decimals. After all three markers are down, read the order off the line left to right and ask is the order the same as if we'd just looked at the top numbers?
In your maths copy, draw a line from 0 to 1 and split it into fifths. Mark one fifth, four fifths and two fifths on the line. Then write the three fractions in order from smallest to biggest.
Walk the room glancing at whether the five steps are roughly equal and each fraction sits on the right jump from 0 — this is whole-class copybook practice, not marking.
Today we place one fraction at a time and check it. The line changes to match each fraction. We place three quarters, then one fifth, then five eighths, then seven tenths. Before each one, predict where it will land — nearer 0, nearer 1, or right in the middle.
This is the practice round — 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.
After each placement, keep the ordering thread alive: is this one bigger or smaller than the fraction we placed last time, and how can you tell from the line? The last one, seven tenths, is the finest line and sits close to 1 — a good stretch to finish on.
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