Watch a cereal box being opened right out until it lies completely flat.
It was a solid box a moment ago. Now it is a flat shape on the table. What solid did it make when it was folded, and how many faces can you count now that it is laid out flat?
Open a real box (or the display flatten) slowly so the class sees each face swing out. Take two or three hands-up answers for the face count, not open call-outs.
Hold back the word net for the next step — let a pupil offer it if it comes.
Here is the flat shape we call a net. Watch each of these nets fold up. The faces are colour-matched, so you can follow where each flat square ends up on the finished solid.
This next one is not six squares in a neat cross. Watch which face becomes the base and which folds over to become the lid.
Now watch this next net as it folds. Keep an eye out for what happens to the faces.
This last shape is not a cube at all. Watch the square base sit flat while the four triangles fold up.
Now we build our own cube net on the grid and fold it to test. Tap the grid to place six squares. Before we fold, predict together: will this arrangement close into a cube, or will a face overlap or a gap open?
Once we have folded one arrangement and checked it, we clear the grid and try a different one. Each time, say what you expect before we press Fold.
Talk this one through together — pupils take turns at the board and the class agrees or corrects out loud.
Before each Fold, ask the pupil at the board to name the two edges they expect to meet next. Let the class predict close-or-not with a show of hands before the reveal.
Build a few different arrangements as time allows — a neat cross first, then something less obviously right, so pupils reason about the fold rather than guessing from the outline.
In your maths copy, sketch a cube net as four squares in a row, with one extra square joined above the row and one joined below it.
Then put a small mark on the two faces that will become the top and the bottom of the cube when it folds.
Walk the room glancing at the square joins and the two marked faces — this is whole-class copybook practice, not marking. Some pupils will mark the wrong pair for the lid and base; a quick fold in the air with a finger helps them check.
Today we predict first, then fold to check. For each arrangement of squares, decide together: will it fold into a cube, or won't it close?
We work these in order: a clean cross first, then a T-shape, then a staircase, and finally six squares in one straight line.
This is the practice round — 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.
Take a whole-class hands-up prediction before each Fold-and-check. The straight-line arrangement is the one most pupils get wrong — hold out for the reasoning (which two faces will meet?) before you fold it.
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