Flächenberechnung - Variante 1

Wie kann die folgende zusammengesetzte Figur unterteilt werden, damit ihr Flächeninhalt ausschließlich mit Hilfe von Rechtecken berechnet werden kann?[br][img]data:image/png;base64,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[/img]

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[/img] 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Information: Flächenberechnung - Variante 1