Existen únicamente tres poliedros convexos que rellenan el espacio (sin dejar huecos): [b]El cubo[/b], el [b]octaedro truncado[/b] también llamado sólido de Kelvin, y el [b]dodecaedro rómbico[/b] o rombododecaedro.[br][br][b]Actividad 16. Construir un dodecaedro rómbico [/b][br]Existen muchas formas de construcción, vamos a intentar realizar una de las más sencillas. [br]Construimos sobre la plantilla un cubo. [b]Cubo(A,B,C)[/b], seleccionado previamente [b]n=4[/b].[br]Determina el centro del cubo, basta hacer el punto medio de dos vértices opuestos.[br]Ahora construye el punto simétrico del centro del cubo con respecto a cada una de las caras. Para ello usamos la herramienta simetría especular [img]data:image/png;base64,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[/img] y hacemos clic en el punto centro del cubo y una cara.[br]A veces no sale a, primer intento, gira un poco el cubo, y vuelve a intentarlo. [br][br]Hacemos los mismo con cada una de las 6 caras del cubo.[br]Con la herramienta polígono[img]data:image/png;base64,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[/img]seleccionada construimos un rombo como es que se muestra en la figura, sus vértices son dos de los vértices del cubo y dos puntos simétricos de los que hemos construido previamente.[br][img]data:image/png;base64,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[/img][br][br]Repite el procedimiento hasta completar el dodecaedro rómbico.[br]
[size=150][b]Actividad 17[/b][/size][br]El dodecaedro rómbico rellena el espacio, puede comprobarse mediante simetrías o traslaciones.[br]El procedimiento para hacerlo en GeoGeobra no es inmediato. [br]En el siguiente applet puedes comprobar que este poliedro rellena el espacio.
Todos sabemos que las caras visibles de las celdillas de un panal de abejas están formadas por hexágonos regulares.[br]¿Sabes por que es así?[br]Es menos conocido la estructura del panal donde se unen las dos filas de celdillas. [br]La siguiente escena muestra como se unen en su parte interior, la estructura está formada por tres de las caras de un dodecaedro rómbico. [br]Se ha comprobado, que unidas de esta forma, para un volumen de miel en el interior, la superficie empleada en su construcción es mínima.[br]¡ Las abejas utilizan muchas matemáticas en la construcción del panal !
¿Que relación hay entre el volumen del dodecaedro rómbico y el volumen del cubo sobre el que se ha construido?[br]
En el libro https://www.geogebra.org/m/nDz3w6Ts puedes ver otras construcciones relacionadas con poliedros regulares. El libro está incluido en https://www.geogebra.org/u/arranz que contiene varios cientos de construcciones 3D con GeoGebra.