With the GeoGebra's [url=https://wiki.geogebra.org/en/Net_Command]Net command[/url] we can easily create the [url=https://en.wikipedia.org/wiki/Net_(polyhedron)#/media/File:The_11_cubic_nets.svg]11 cube nets[/url] (t is the slider value, from 0 to 1):[br][br]cub = Cube(A, B, C)[br]net1 = Net(cub, t, faceABCD, edgeAB, edgeFG, edgeEH, edgeAE, edgeBF)[br]net2 = Net(cub, t, faceABCD, edgeAB, edgeAE)[br]net3 = Net(cub, t, faceABCD, edgeAB, edgeCD, edgeAE)[br]net4 = Net(cub, t, faceABCD, edgeAB, edgeBC, edgeCG, edgeFG, edgeEH, edgeAE)[br]net5 = Net(cub, t, faceABCD, edgeAB)[br]net6 = Net(cub, t, faceABCD, edgeAE)[br]net7 = Net(cub, t, faceABCD, edgeBC)[br]net8 = Net(cub, t, faceABCD, edgeAB, edgeBC)[br]net9 = Net(cub, t, faceABCD, edgeAB, edgeBC, edgeCG, edgeEF, edgeEH, edgeAE)[br]net10 = Net(cub, t, faceABCD, edgeAB, dgeBC, edgeGH, edgeEH)[br]net11 = Net(cub, t, faceABCD, edgeAB, edgeBC, edgeAE)[br]

[color=#999999]Author of the construction of GeoGebra: [color=#999999][url=https://www.geogebra.org/u/rafael]Rafael Losada[/url][/color][/color]