Gemeinsamkeiten: Unterschied zwischen den Versionen

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<br><br>[Datei:Gemeinsamkeiten O=C-R Molekül.png|250px|rechts|Keplers Modell des Sonnensystems]
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<center><u><font size="6">Gemeinsamkeiten</font></u></center>
 
<center><u><font size="6">Gemeinsamkeiten</font></u></center>
 
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<font size="4">Geo GEbra Applet mit allen fünf Körpern nebeneiander mit den folgenden Eigenschaften:
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" framePossible = "true" showResetIcon = "false" showAnimationButton = "true" enableRightClick = "false" errorDialogsActive = "true" enableLabelDrags = "false" showMenuBar = "false" showToolBar = "false" showToolBarHelp = "false" showAlgebraInput = "false" allowRescaling = "true" />
Inkugel
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</center>
 
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<br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br>
Deltaeder
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Umkugel
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Symmetrie
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Kugel
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Zentrum
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Dual
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Die Bezeichnungen der platonischen Körper bezieht sich auf die griechischen Wörter für die Anzahl ihrer Flächen. </font>  
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<br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br><br>

Aktuelle Version vom 16. November 2013, 13:38 Uhr

Platonische Körper Briefpapier Button.pngHauptseite
Gemeinsamkeiten Briefpapier Button.pngGemeinsamkeiten
Tetraeder Briefpapier Button.pngTetraeder
Hexaeder Briefpapier Button.pngHexaeder
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Dodekaeder Briefpapier Button.pngDodekaeder
Ikosaeder Briefpapier Button.pngIkosaeder
Beweis Briefpapier Button.pngBeweis
In Natur-Umwelt Briefpapier Button.pngIn Natur/Umwelt
Bastelanleitung Briefpapier Button.pngBastelanleitung
Aufgaben Briefpapier Button.pngAufgaben





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