Watch as I trace my finger right around the edge of this book and back to where I started. Imagine a tiny ant walking that same path, all the way around the edge and back to the corner it began at. How could we work out how far the ant travelled?
Trace a finger right around a rectangular page on the IWB, ending back at the starting corner. Take two or three hands-up answers, not open call-outs. Listen for add up the sides or measure all the way round — that is exactly where the lesson is going.
Three shapes on the board, one at a time. Watch as each side is touched and its length is added on. Keep track of the running total as we go.
Touch every side once as you add, saying the running total aloud.
Triangle: 3, then 4, then 5, landing on 12 cm.
Square: four equal sides of 4 cm, total 16 cm. A first gentle link to multiplication, but keep it addition here.
Rectangle: name the long pair and short pair, add all four to reach 16 cm.
Make-or-break: every side added exactly once, none missed or double-counted.
Let's try one together. I will call one of you up to the board to touch each side of the shape in turn. The rest of the class has the important job: as each side is touched, read its length aloud and keep our running total going, so together we find the distance all the way around.
This round is for talking it through together — one pupil works at the board while the rest of the class reads and totals aloud, agreeing or correcting.
Call a pupil to the board to touch along each side of the shape in turn while the class reads each length aloud and keeps a running total. Watch for anyone who skips a side or counts a side twice — revoice with did we touch every side exactly once?. Rotate three or four pupils across the rectangle and then redraw it as a square so the class sees the same rule on a different shape.
Look at your printed Shapes to Copy sheet. In your maths copy, copy the triangle and the square from the sheet. Write the length on every side, then write the addition sentence underneath each shape and work out its total.
Hand out the printed Shapes to Copy sheet so every pupil has the triangle (3 cm, 4 cm, 5 cm) and the square (4 cm sides) in front of them with the side lengths labelled — no need to keep the board shapes up. Walk the room glancing for a length written on every side and a clear addition sentence underneath — no marking, this is whole-class copybook practice. Catch anyone who leaves a side blank before they add up.
Now take a card and a piece of string and find the real distance around it. Lay the string carefully around the edge of the card, mark where it meets the start, then straighten the string against your ruler to read off the perimeter.
For the last task, you will compare two cards. Don't measure the second one fully — instead, take the string you laid around the first card and hold it around the edge of the second card. If it reaches all the way round with string to spare, the second card is shorter; if it runs out before it gets back to the start, the second card is longer. Predict first, then check by measuring.
These are the practice questions — real objects circulate around the room (or sit at stations) and pupils measure each one with their own string and ruler. Keep the pass-on rhythm brisk; the class confirms each reading aloud at the end.
Hand out cards (about 4 cm by 6 cm), string, rulers and the Perimeter Measuring Record sheet. Sub-prompts of rising difficulty: find the perimeter of the card; find the perimeter of your own copybook to the nearest centimetre; find the perimeter of a triangle card; then compare two cards by holding the first card's string around the second card's edge to predict which is longer, then check by measuring. Watch for pupils pulling the string tight enough to follow the corners but not stretching it. The class confirms each reading aloud.
Why must we add every side to find the perimeter? And why do we count each side only once? What would happen to our total if we forgot a side, or counted one twice?
Listen for pupils naming the perimeter as the whole way around the edge, and explaining that missing a side makes the total too small while counting one twice makes it too big — either way the distance is wrong. Revoice a strong answer: so the perimeter is every side added together, each side used exactly once.
Here is one last example together. A rectangle on the board has only two sides labelled: a long side 5 cm and a short side 3 cm. Spot the equal pairs, write the two missing lengths, then add all four sides to get the perimeter.
Next we practise more rectangle perimeters, using equal pairs so that two labels are enough to finish the whole sum.
Brisk recap of the first three bullets, then teach equal sides with one full worked example (do not defer this skill).
Draw a rectangle. Label only one long side 5 cm and one short side 3 cm. Leave the other two sides blank.
Worked steps: (1) Point to the long pair, opposite sides are equal, so write 5 cm on the missing long side. (2) Point to the short pair, write 3 cm on the missing short side. (3) Add every side once: 5 + 3 + 5 + 3 = 16 cm.
Slip to watch: pupils who add only the two given numbers (5 + 3) and stop. Prompt: have we gone all the way around, each side exactly once?
Close by linking back: equal sides do not change the rule, they just tell you the lengths you still need to add.
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