Here is a wall with all five maths strands you have studied this year: number, measures, shape and space, data and chance, and algebra. Looking back over the whole year, which strand do you feel most confident in now? And which one surprised you, maybe a topic you thought you would hate but ended up enjoying?
Take three or four hands-up answers, not open call-outs. Keep it brisk, about two minutes. There are no wrong answers here, the aim is to wake up the year's memories before the tour begins.

Watch the place-value chart. The number 0.345 has three tenths, four hundredths and five thousandths. Each column to the right is ten times smaller than the one before it.
Now let's look at the unit converter. To turn 3.4 km into metres we multiply by 1,000, because every step down the metric ladder is a power of ten. So 3.4 km is 3,400 m.
Here is a triangle with angles 50 degrees and 70 degrees shown. The three angles of any triangle always add to 180 degrees, so the missing angle must be 60 degrees.
This pie chart splits a class survey into slices. Each slice is a fraction of the whole, and you can read it as a fraction, a decimal or a percentage. A slice that is exactly half the pie is 50 per cent. Notice: the percentages you learned in the number strand are exactly what you use to read this pie chart, so that is the same idea showing up in two strands.
Last of all, here are the balance scales showing 2x + 3 = 11. An equation stays balanced as long as we do the same thing to both sides. I'll work the two moves on the board: first take 3 from each side, which leaves 2x = 8; then halve both sides, which gives x = 4. Each move keeps both pans level, so the answer holds.
Walk the five strands one at a time, about ninety seconds each. This is a static tour, so point and narrate rather than asking pupils to drag anything. Between strands, take two quick hands-up answers and revoice one so the watching class re-engages rather than absorbing five panels in a row.
Now we tour the five strands together, about two minutes each. A different pupil drives the tool for each strand at the board while the rest of the class predicts what it will show and calls out the answer to check.
A pupil reads 0.345 on the place-value chart column by column — units, tenths, hundredths, thousandths — saying each digit's value: three tenths, four hundredths, five thousandths. The class checks each column against the chart.
A pupil uses the unit converter to change 3.4 km into metres. Predict first: every step down the metric ladder is times ten, so km to m is times 1,000 — that is 3,400 m.
A pupil reads the two given angles, 50 degrees and 70 degrees. The class works out the third: the three angles add to 180 degrees, so the missing angle is 60 degrees.
A pupil reads one slice of the pie chart as a fraction, then as a percentage. Remember: that percentage is exactly the idea you met in the number strand — one maths idea showing up in two strands.
The balance scales show 2x + 3 = 11. Work the two moves on the board: take 3 from each side to leave 2x = 8, then halve both sides to get x = 4. Each move keeps both pans level, so the answer holds.
This is the teacher-led tour beat: five strand tools on the board, about two minutes each, a different pupil driving each one while the class predicts and confirms.
Pupils predict quietly first, then the chosen driver and the class confirm together, so the floor does not open to five rounds of shout-out. For the algebra strand, work the two balancing moves on the board yourself (take 3 from both sides leaves 2x = 8, then halve to get x = 4) — the scales show the starting equation, not the steps. Revoice a strong answer, for example 'so the bigger digit is not always the bigger number, it depends on the column'.
In your maths copy, write one line for each of the five strands, with that anchor's key fact. For example:
When your five lines are done, underline the strand you found stickiest across the year.
Walk the room glancing for five distinct strand lines and one underline. This is whole-class copybook practice, not marking, do not correct wording.
Today you pick three of the five strands. For each one you chose, complete one recap task in your copy. We will take answers on the board strand by strand.
Pick three strands and solve one recap task from each.
Ways to start:
Stretch:
This round is the practice bank. The recap drill is worked on paper because a year-end tour spans five strands and no single interactive fits. Keep the board work brisk rather than over-explaining.
The tasks below are the recap bank, one task per strand plus an algebra stretch. Let pupils choose any three strands, then reconcile answers aloud. Strong finishers can take on a fourth strand or the algebra stretch rather than wait.
Where did you spot the same maths idea turning up in two different strands this year? Think about percentages, or decimals, or the times-ten rule, and where else you used it.
Listen for pupils naming a genuine cross-strand link, percentages in both number and data, or the times-ten rule in both number and measures. Revoice a strong example: 'so the percentage you learned for shopping is the very same one that reads a pie chart'. Head off the idea that the five strands are five separate subjects, they share ideas.
Next we put these skills together in an open project: working out how big the school yard really is, using measurement, area and scale all at once.
Close the tour by naming the next lesson as a big open project, so pupils know the recap was the springboard for applying everything together.
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