Learn the 3 Rules
1Touching squares meet at an edge.
Neighbours in the net become neighbouring faces — never opposites.
2A strip of three: ends are opposite.
In any straight line of three squares, the two ends face each other on the cube (C and D here).
3Fold the cross to check.
B front → A top, E bottom, C left, D right, F back. Three opposite pairs: A/E, C/D, B/F.
Worked Example
Using the net above: which face is opposite C, and can A and B be opposite?
Watch Out! Common Mistakes
Not distance — structure! F looks far from B but IS its opposite; A looks far from E and IS its opposite. Use the skip-one rule, not eyesight.
Patterns turn! When a face folds round, its pattern rotates with it — an arrow pointing up in the net may point sideways on the cube.
One base first! Fix the centre square as the front, fold neighbours one at a time. Whole-net folding overloads working memory.
⬇ Cheat Sheet
- Net neighbours = cube neighbours, never opposites.
- Straight strip of three: the ends are opposite.
- Cross net: A/E, C/D, B/F opposite pairs.
- Fold from a fixed base, one square at a time.
📖 Continue Your Journey
Quick summary
- Squares that touch in the net share an edge on the cube — never opposite.
- In any straight strip of three, the end squares are opposite faces.
- The cross net's pairs: A/E, C/D, B/F.
- Fold mentally from a fixed base square, one neighbour at a time.
Frequently asked questions
How do you find opposite faces on a cube net?
Use the skip-one rule: in any straight line of three squares, the two ends fold to opposite faces. And touching squares can never be opposite.
What's the fastest elimination in cube questions?
Any option showing two squares that touch in the net sitting on opposite faces — impossible, cross it off.
Why do patterned faces cause errors?
Because patterns rotate as faces fold round — an arrow's direction on the cube usually differs from its direction in the flat net.
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