GeoGebra Construction of a Cube Net

This example demonstrates how to construct and visualize a cube net: a planar arrangement of the cube’s faces that preserves adjacency so the 2D pattern corresponds to a real 3D cube when folded. Key concepts include solid geometry, face/edge adjacency, and the combinatorial/topological structure behind unfolding a polyhedron into a net. Construction-wise, it uses GeoGebra commands Intersect and Point to determine key intersection points, and the Cube and Net commands to build the cube and generate its unfolding. The model explicitly references cube faces such as faceABCD, faceADHE, faceABFE, faceBCGF, faceCDHG, and faceEFGH, together with edges like edgeAD, edgeAB, edgeBC, edgeCD, edgeAE, edgeDH, edgeEH, edgeEF, edgeBF, edgeFG, edgeCG, and edgeGH. Suitable for middle/high school geometry instruction and hands-on activities focused on understanding how a cube can be unfolded into a plane and reassembled.