Here is a shape made of flat pieces joined together, opened out completely flat.
Look at the flat piece. How many flat parts can you count on it while it is lying open?
Have the printed cube net open flat as pupils settle, or fold it at the front. Take three hands-up counts of the flat squares, not open call-outs. Do not yet name it a net or state the face count — that lands in Watch and Notice.
Watch a flat shape on the board fold up. It is a net: all the faces of a solid, joined edge to edge and laid flat.
As it closes, watch how each flat square becomes a face of the solid. Count the squares before it folds, and see if that count matches the number of faces on the cube it makes.
Before pressing Fold, ask the class to count the squares. Hold out for the count, then fold and let them watch a square become a face. Revoice: so six flat squares made the six faces.
Do not spell out the rule that the piece count equals the face count — let the fold show it and let the class say it.
If a group is ready to stretch, mention that a box shape (a cuboid) also has six faces, but they are rectangles rather than equal squares — keep this verbal only, do not fold a cuboid net here.
Now we build nets on the board and fold them to test. We will try three arrangements in turn. First lay squares in a cross and fold it, does it close into a cube? Then lay the squares in a straight line and fold, does it still close? Then arrange squares in a T-shape and fold. Each time, count the squares first, then fold and check.
Talk this one through together — pupils take turns at the board and the class agrees or corrects out loud. Give the watching class a beat each time: hands up to count the squares before the fold, then thumbs up for folds or thumbs sideways for does not fold before you press Fold.
The cross closes; the straight line of six does not; the T-shape does. Revoice the diagnostic the tool shows: two squares landed on the same face, so it left a gap. Keep the board work brisk.
In your maths copy, sketch the net of a cube as six squares joined in a cross. Then write underneath which solid it folds into.
Walk the room glancing at whether the six squares join edge to edge in a cross — no marking, this is whole-class copybook practice, not assessment.
Now we predict, then fold to check. We work through three arrangements of six squares we tried together. First a cross of six squares. Then a T-shape of six squares. Last, six squares in a straight line. Before each fold, say whether you think it closes into a cube or leaves a gap.
This is the practice round — pupils check each answer.
Pupils take turns at the board, and the class confirms before moving on. Keep the board work brisk rather than over-explaining.
Hold the class to a prediction before each fold. The straight line is the one that catches people — ask where would two squares land on top of each other? before folding. Only the cross and the T-shape close into a cube; the straight line leaves a gap.
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