★★★[br]Tina soll den Term (f + 3) ∙ (4g +h) ausmultiplizieren. Dafür zeichnet Tina Bögen ein.[br]Überlege, ob Tinas Rechenweg ausgeführt werden kann. Führe Tinas Rechenweg gegebenenfalls aus.[br]Überprüfe Tinas Rechenweg, indem du die Berechnung auf die Weise durchführst, die du gelernt hast.[br][img]data:image/png;base64,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[/img]
[br]Ja, die Berechnung kann so ausgeführt werden. Die Bögen verbinden die Summanden des 1. Binoms jeweils mit allen Summanden des 2. Binoms.[br]Tinas Berechnung mithilfe der Bögen lautet daher:[br][br](f + 3) ∙ (4g + h) =[br]f ∙ 4g + 3 ∙ 4g + f ∙ h + 3 ∙ h =[br]4fg + 12g + fh + 3h[br][br][br]Überprüfung:[br][br](f + 3) ∙ (4g + h) =[br]f ∙ 4g + f ∙ h + 3 ∙ 4g + 3 ∙ h =[br]4fg + fh + 12g + 3h[br][br]Beide Berechnungen liefern das selbe Ergebnis, nur die Reihenfolge der Summanden unterscheidet sich.