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📦 Nets of 3D Shapes

Unfold cubes, cuboids, pyramids, and cylinders into flat nets — and learn which flat patterns fold back into a solid.

3
lessons
~30 min
to learn
🔢 Math
subject
Ages 6–12
level
Start the course →

What you’ll learn

  1. From Flat to SolidUnderstand what a net is and count the faces of common solids.A net is a flat pattern of all a solid's faces that folds up into a 3D shape. Solids have flat faces, straight edges, and corners called vertices. Different solids have different numbers of faces — a cube has 6, a square-based pyramid has 5 — and the net has one shape for every face.
  2. The Cube NetIdentify which arrangements of six squares fold into a cube.A cube has 6 identical square faces, so its net is always 6 squares. But not every group of 6 squares works: a cross or a row-with-flaps folds neatly, while a straight line of 6 curls around and overlaps. To check a net, count the squares, imagine folding, and watch for overlaps or missing faces.
  3. Nets of More ShapesMatch cylinders, cuboids, and pyramids to their nets.Every solid has its own net. A cylinder unrolls into a rectangle plus two circles. A cuboid opens into 6 rectangles. A square-based pyramid flattens into 1 square and 4 triangles. The net always contains one flat shape for each face of the solid.

Questions this course answers

What is a net?

A net is a flat pattern of all a solid's faces that folds up into the 3D shape.

A flat surface of a solid shape is called a…

A face is one of the flat surfaces of a solid, like a single side of a box.

How many faces does a cube have?

A cube has 6 square faces, all the same size.

How many squares must a cube's net have?

A cube has 6 faces, so its net needs exactly 6 squares.

Which pattern folds neatly into a cube?

The cross of 6 squares folds into four walls, a base, and a top — a perfect cube.

Why does a straight line of six squares NOT fold into a cube?

A straight strip curls all the way around, so the end squares land on top of each other instead of forming separate faces.

Grounded in trusted sources

  • Khan Academy Kids
  • BBC Bitesize — KS2 Maths
  • NRICH — University of Cambridge
  • Britannica Kids

Every Wunder lesson is built from real, reputable sources — never invented.

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