Look at a window, a kite and a slice of cake from above. Each one has four straight sides. But are they all the same kind of four-sided shape? Some have equal sides, some have square corners, and some lean over. Today we will sort four-sided shapes into named families.
Take three hands-up answers naming what is the same about all three (four sides). Do not name the families yet — that is the Watch and Notice step's job. Give five seconds of quiet think-time before any hands go up.
Here are five four-sided shapes, each with its rule. Look at the sides and the corners of each shape. Notice which shapes lean and what stays the same about their sides and corners.
Square: four equal sides, four right angles. Hold a copybook corner against one corner to show the right angle.
Rectangle: opposite sides equal, four right angles.
Rhombus: four equal sides like the square, but it leans, so corners are no longer square.
Quick check before the last two: pause here. Ask one pupil for the difference between square and rhombus (both four equal sides, only the square has square corners; rectangle keeps right angles and opposite sides equal). Spaces the harder distinctions.
Parallelogram: take slowly against the rhombus. Both lean; rhombus has all four sides equal, parallelogram only opposite sides equal and parallel.
Trapezium: the slip is thinking two pairs are parallel. Point clearly to the one pair; the other two sides are not parallel.
Today we work through these together. I show a four-sided shape card, and from your seat you run the checking routine in your head along with the pupil at the board: are the sides equal? how many pairs of parallel sides? are the corners square? Then we agree as a class which family it belongs to — square, rectangle, rhombus, parallelogram or trapezium.
This round is for talking it through together — a pupil sorts at the board while the seated class follows the same checking routine and agrees or corrects out loud.
Have the pupil check three things in order before they sort: are the sides equal? how many pairs of parallel sides? are there right angles? Revoice a strong answer: so opposite sides equal plus right angles makes it a rectangle. Rotate five pupils so each family gets named.
A property is something that is true about a shape — its sides, its corners or its parallel sides. In your maths copy, draw a square, a rectangle and a parallelogram. Beside each one, write one property that makes it special.
Walk the room glancing at the property each pupil wrote — no marking, this is whole-class copybook practice. Accept any true property (equal sides, right angles, parallel sides).
Now we build and change shapes — with straws or on the board. Build a square, then lean it over to make a rhombus. Build a rectangle, then lean it into a parallelogram. Each time, say what stayed the same and what changed. After each build, we use the screen to name the shape we made.
The straw build is the main work; the on-screen drag-sort is a quick whole-class confirmation of the name after each build, kept short. The board sort is a name check, not the practice body.
Hand each group of four a set of straws or strips (or run it on the board if straws are not available). Run it as a open-ended making task: (1) build a square; (2) lean it into a rhombus — sides stay equal, corners stop being square; (3) build a rectangle; (4) lean it into a parallelogram. Stretch: build a trapezium and prove it has exactly one pair of parallel sides. Watch for the rhombus/square slip — equal sides do not guarantee right angles.
How is a square also a special rectangle? Think about the corners first, then the sides.
Listen for pupils noticing that a square has the rectangle's two rules (opposite sides equal, four right angles) AND an extra one (all four sides equal). Revoice: so every square passes the rectangle test, which makes it a special kind of rectangle. Head off the reverse claim — not every rectangle is a square.
Next we look at polygons with more sides — pentagons, hexagons and octagons — and decide whether they are regular or irregular.
Keep this brief. The pupil-practice activity-book page follows the IWB arc.
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