Think of three things: a window pane, a kite, and a slice of cake cut with straight edges. Each one has four straight sides. So they are all in the same big family called quadrilaterals.
But are they all the same kind of four-sided shape? Hands up: what is different about the window and the kite?
Take three hands-up answers, not open call-outs. Steer toward the two ideas that decide a quadrilateral's name: are the sides equal, and are the corners square? Do not name the shapes yet — that is the next step.
Five four-sided shapes, one at a time. For each one we ask the same three questions before we name it: Which sides are equal? Which sides are parallel? Are the corners right angles?
Two sides are parallel when they stay the same distance apart all along and never meet, like two rails of a train track.
Look at the square and the rectangle together: both have four right angles. What extra thing does the square have that the rectangle does not?
Now a slanted one. Watch what happens to the right angles when a shape leans over.
Last, one more leaning shape. This one keeps its opposite sides equal rather than all four, so look carefully at what makes it different from the rhombus.
Keep the three questions the same every time so pupils learn the routine, not five separate facts.
Now YOU name each shape. You will investigate five quadrilaterals, one at a time. For each one, reveal the equal sides and the parallel pairs, then use those clues to decide its name. For each one, reveal the equal sides and the parallel pairs first, then look at the clues and decide the name together.
This is pupils naming the shapes from the evidence, not the teacher revealing — that was the last step. Put an unnamed quadrilateral up, then have a pupil tap to reveal equal sides and parallel pairs. Hold out for the class to name the shape from the evidence rather than guessing on sight.
Pacing beats to fill the time with real work: after each reveal, take two hands-up names and revoice one pupil's reasoning per shape (“Aoife named it a rhombus because all four sides are equal but the corners are not square”). The rhombus is the one most likely to trip them — slanted, four equal sides, no right angles.
In your maths copy, draw a square, a rectangle and a rhombus, one under the other. Beside each shape, write one property that makes it special.
Walk the room glancing for one true property per shape — this is whole-class copybook practice, not marking. Nudge anyone who writes "four sides" for all three: that is true of every quadrilateral, so it does not tell them apart. Steer toward "all four sides equal" for the square, "four right angles" for the rectangle, and "four equal sides but slanted, no right angles" for the rhombus — all three shapes they saw on the board.
Work in this order. First, build a square with four equal straws and four square corners. Next, lean the square over. Look at what it becomes: a rhombus. Then build a rectangle with two long straws and two short straws. Finally, lean the rectangle over too.
Each time, say what stayed the same and what changed.
Pupils work at their desks in groups with straw models (four straws pinned at the corners); circulate and have groups hold up each stage. What stayed the same? The side lengths. What changed? The corners — the right angles opened out. This is the beat that lands the big idea: leaning a square over gives a rhombus (equal sides kept, right angles lost). When groups lean the rectangle over, the leaned rectangle is a parallelogram — bring the parallelogram back up on the board and name it as they reach that stage, so the shape they draw later matches something they have both seen and made. For the stretch, ask a group to build a trapezium and prove it has exactly one pair of parallel sides by sliding two straws to check they stay the same distance apart. If straws are short, cut paper strips or run it on the IWB shape-inspector.
Here is a puzzle. Someone says "a square is really just a special kind of rectangle." Is that right? What would you say back to them? Remember what we saw on the board: the square and the rectangle both have four right angles — what extra thing does the square have?
Listen for pupils reasoning from the rules rather than from how the shapes look: a rectangle needs opposite sides equal and four right angles — a square has all of that and all four sides equal, so it passes the rectangle test with something extra. Revoice a strong answer: so every square is a rectangle, but not every rectangle is a square. Head off the common slip that "a square and a rectangle are two totally different shapes" — the square is inside the rectangle family.
Next we look at polygons with more than four sides — pentagons, hexagons and octagons — and sort them into regular and irregular.
Two or three closing sentences only. The class now moves to the activity book page for individual pencil-and-paper practice while you circulate.
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