{
  "format": "chemkartei",
  "version": 1,
  "exported": "2026-09-17T00:00:00.000Z",
  "cards": [
    {
      "front": "Welches Element bildet die Grundlage aller organischen Verbindungen?",
      "back": "Kohlenstoff",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was versteht man unter der elektronischen Struktur eines Atoms, Moleküls oder Ions?",
      "back": "Die Orbitalbesetzung",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was beschreibt der Grundzustand eines Atoms?",
      "back": "Die Elektronenkonfiguration, wie man sie aus dem PSE ablesen kann",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie lautet die Elektronenkonfiguration des Kohlenstoffs im Grundzustand?",
      "back": "1s$^2$ 2s$^2$ 2p$^2$",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie viele Bindungen könnte Kohlenstoff im Grundzustand eingehen?",
      "back": "Zwei",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie entsteht aus dem Grundzustand des Kohlenstoffs der angeregte Zustand?",
      "back": "Ein Elektron wird vom 2s-Orbital in das 2p$_z$-Orbital angehoben.",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Nach der Hundschen Regel haben die Elektronen in den vier einfach besetzten Orbitalen parallelen Spin.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie viele Bindungen könnte Kohlenstoff im angeregten Zustand potentiell eingehen?",
      "back": "Vier",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Im angeregten Zustand liegen vier einfach besetzte Orbitale vor.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum erklärt der angeregte Zustand allein nicht die vier gleichwertigen Bindungen im Methan?",
      "back": "Die Bindung über das 2s-Orbital wäre nicht gleichwertig zu den drei Bindungen über die 2p-Orbitale.",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Deshalb wird das Modell der Hybridisierung benötigt.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was versteht man unter Orbitalhybridisierung?",
      "back": "Das Mischen von Atomorbitalen eines Atoms zu gleich vielen neuen Hybridorbitalen",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Orbitale des Kohlenstoffs müssen gemischt werden, damit er vier gleichwertige Bindungen eingehen kann?",
      "back": "Das 2s-Orbital mit den drei 2p-Orbitalen",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Orbitale entstehen beim Mischen des 2s-Orbitals mit den drei 2p-Orbitalen?",
      "back": "Vier gleichwertige sp$^3$-Hybridorbitale",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie verhalten sich die Energien der vier sp$^3$-Hybridorbitale zueinander?",
      "back": "Alle vier haben die gleiche Energie.",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welchen Winkel nehmen die vier sp$^3$-Hybridorbitale zueinander ein?",
      "back": "109,5°",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie sind die vier sp$^3$-Hybridorbitale räumlich angeordnet?",
      "back": "Tetraedrisch",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "So haben sie den größtmöglichen Abstand zueinander.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was bedeutet die Schreibweise „sp$^3$“?",
      "back": "Ein s-Orbital wurde mit drei p-Orbitalen gemischt.",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Die „1“ beim s schreibt man nicht in den Exponenten. Der Exponent gibt die Anzahl der p-Orbitale an – anders als bei der Orbitalbesetzung (z. B. 1s$^2$ 2s$^2$ 2p$^2$) nicht die Anzahl der Elektronen.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Worin unterscheiden sich die Orbitallappen eines p-Orbitals von denen eines sp$^3$-Hybridorbitals?",
      "back": "Beim p-Orbital sind beide Lappen gleich groß, beim sp$^3$-Hybridorbital unterschiedlich groß.",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie ändern sich die Orbitalenergien bei der sp$^3$-Hybridisierung gegenüber dem Grundzustand?",
      "back": "Das 2s-Orbital wird energetisch angehoben, die 2p-Orbitale werden etwas abgesenkt.",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Die sp$^3$-Hybridorbitale liegen energetisch zwischen 2s und 2p, näher an 2p.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie groß ist jeder Bindungswinkel im Methan \\ce{CH4}?",
      "back": "109,5°",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie sieht das Energieniveauschema des Kohlenstoffatoms im Grundzustand aus?",
      "back": "• 1s und 2s doppelt besetzt\n• zwei 2p-Orbitale einfach besetzt\n• ein 2p-Orbital leer",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Elektronenkonfiguration: 1s$^2$ 2s$^2$ 2p$^2$",
      "frontImg": null,
      "backImg": 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"
    },
    {
      "front": "Wie sieht das Energieniveauschema des Kohlenstoffatoms im angeregten Zustand aus?",
      "back": "• 1s doppelt besetzt\n• 2s einfach besetzt\n• alle drei 2p-Orbitale einfach besetzt",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Elektronenkonfiguration: 1s$^2$ 2s$^1$ 2p$^3$",
      "frontImg": null,
      "backImg": 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"
    },
    {
      "front": "Welche Orbitale sind hier dargestellt?",
      "back": "• ein s-Orbital\n• drei p-Orbitale",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": 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",
      "backImg": null
    },
    {
      "front": "Welcher Vorgang ist in diesem Energieniveauschema dargestellt?",
      "back": "sp$^3$-Hybridisierung",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Aus dem 2s- und den drei 2p-Orbitalen entstehen vier gleichwertige sp$^3$-Hybridorbitale.",
      "frontImg": 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",
      "backImg": null
    },
    {
      "front": "Welches Molekül zeigt diese Strukturformel?",
      "back": "Methan",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": "Tetraedrischer Bau, Bindungswinkel 109,5°",
      "frontImg": "data:image/png;base64,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",
      "backImg": null
    },
    {
      "front": "Wie nennt man das Mischen von Atomorbitalen eines Atoms zu gleich vielen neuen Orbitalen?",
      "back": "Orbitalhybridisierung",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie bezeichnet man die Orbitalbesetzung eines Atoms, Moleküls oder Ions?",
      "back": "Die elektronische Struktur",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche ist die einfachste Verbindung aus Kohlenstoff und Wasserstoff?",
      "back": "Methan",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie lautet die Kurzschreibweise für die Mischung eines s-Orbitals mit drei p-Orbitalen?",
      "back": "sp$^3$",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie lautet die Elektronenkonfiguration des Kohlenstoffs im angeregten Zustand?",
      "back": "1s$^2$ 2s$^1$ 2p$^3$",
      "subject": "Organische Chemie / Das Kohlenstoffatom",
      "note": null,
      "frontImg": null,
      "backImg": null
    }
  ]
}