Flächeninhalt Parallelogramm

Übertrage in dein Heft:
[b]Flächeninhalt Parallelogramm und Raute [/b][br]Für den Flächeninhalt des Parallelogramms gilt: [br][math]A=a\cdot h_a=b\cdot h_b[/math]
Berechne den Flächeninhalt A des Parallelogramms mit folgenden Bestimmungsstücken.[br]a = 6 cm[br]h[sub]a[/sub] = 2 cm
Selina und Anna berechnen den Flächeninhalt des dargestellten Parallelogramms.[br][br][img width=468,height=211]https://lh7-us.googleusercontent.com/fSEJcxzCODo5THuPKIwAHKIfb6xE2HEY-Di_nnkxqeaX8LnGxrxgBoCJNXF9j7_n0vAXtYybTFdLgwCYnkV8ickkvXw_ADyUK7vsOKCou_xifUBOCqAYrsRNtc2G2fI4JQggee3shpXUSjUUjBsHGwY[/img][br][br]Selina rechnet: [br]Flächeninhalt = Seitenlänge · zugehöriger Höhe[br]A = a · h[sub]a[/sub][br]A = 5 · 3 [br]A = 15 cm² [br][br]Anna rechnet: [br]Flächeninhalt = Seitenlänge · zugehöriger Höhe [br]A = b · h[sub]b[/sub][br]A = 4 · 3,75[br]A = 15 cm²[br][br]Begründe, warum Selina und Anna beide zum selben Ergebnis gelangen.
Jonas zeichnet die Höhe h[sub]a[/sub] im Parallelogramm beliebig ein.[br]Jonas verschiebt die 2 Teile so, dass ein flächengleiches Rechteck entsteht.[br]Argumentiere, warum die Formel für den Flächeninhalt gilt, egal wo die Höhe h[sub]a[/sub] innerhalb des Parallelogramms eingezeichnet wird.[br][br][img]data:image/png;base64,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[/img]
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