Look at these three things: a window, a kite and a slice of cake. Each one has four straight sides. But are they all the same kind of four-sided shape? Hands up: what is the same about all three, and what looks different?
Take three hands-up answers, not open call-outs. Steer the class toward noticing that all three have four sides but the sides and corners differ. Keep it brief — this is just the hook.
Two sides are parallel when they stay the same distance apart and never meet, no matter how far they go. Keep that idea in mind as we look at each shape.
Square. Watch this shape closely. A square has four equal sides and four square corners — look hard at those corners.
Rectangle. This one has its opposite sides equal and four square corners, but the sides are not all the same length.
Quick check: what is the same about a square and a rectangle? Both have four square corners.
Rhombus. Now watch this one lean over. A rhombus has four equal sides like a square, but its corners are not square.
Parallelogram. This shape has its opposite sides equal and parallel, but it leans over too, so its corners are not square either.
Quick check: what made these two shapes different from the first two? They lean, so they have no square corners.
Trapezium. This last one is different from all the others. It has just one pair of parallel sides.
Walk each shape aloud, one at a time. For each, ask the class to predict the property before you reveal it. The work splits into three small groups so the five families are not loaded all at once.
The make-or-break idea today is checking each property in turn: equal sides, parallel sides, right angles. Use the on-board line defining 'parallel' so the word lands before pupils rely on it.
Today we work through these together: a shape card appears, and we sort it into the right quadrilateral family. We check the sides, then the parallel sides, then the corners before we decide. Is it a square, a rectangle, a rhombus, a parallelogram or a trapezium?
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
The cards are pictures of shapes, not words, so pupils must inspect each one rather than read off an answer. Insist that each pupil says how they decided: "four equal sides and square corners, so it's a square". Watch for the rhombus-versus-square trap (a leaning four-equal-sided shape is a rhombus) and the parallelogram-versus-rectangle trap (a leaning shape with no square corners is a parallelogram). Several cards are drawn leaning or rotated so pupils cannot guess from orientation alone.
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 and glance at what pupils write — no individual marking, this is whole-class copybook practice. Look for sensible properties: "all sides equal" for the square, "opposite sides equal and four square corners" for the rectangle, "opposite sides parallel but leaning" for the parallelogram.
Today we build and change shapes with straws. We will build a square, then lean it over to make a rhombus. We will build a rectangle, then lean it over to make a parallelogram. Each time, we say what stayed the same and what changed. For the stretch, build a trapezium and prove it has exactly one pair of parallel sides.
This round is the practice bank — 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.
Real straws or strips are at pupils' desks. Lead the build at the front and have the class follow with their own straws. Allow time for joining the straws — this is the part that takes longest. The key insight: leaning a square keeps the sides equal but loses the square corners (square becomes rhombus); leaning a rectangle keeps opposite sides equal but loses the square corners (rectangle becomes parallelogram). For the trapezium, only one pair of sides should run perfectly parallel. If time is short, treat the square-to-rhombus build as core and the rectangle-to-parallelogram and trapezium as stretch.
How is a square also a special rectangle? Talk it through: what does a square share with a rectangle, and what extra thing does a square have?
Listen for pupils naming the shared property — both have four square corners and opposite sides equal. Revoice the key idea: a square is a rectangle that happens to have all four sides equal, so every square fits the rectangle family too. Head off the common belief that a square and a rectangle are completely separate.
Next we will look at polygons with more than four sides, and learn how to tell a regular shape from an irregular one.
Keep this brisk — a quick recap of the five families and the square-as-special-rectangle idea, then a one-line look ahead to polygons.
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