Einen rechten Winkel, bitte!

★☆☆[br]Kreuze alle Dreiecke an, die rechtwinklig sind.[br]Überprüfe, ob der Satz des Pythagoras gilt.
★★☆[br]Beschreibe in eigenen Worten, wie du mithilfe des Satzes des Pythagoras feststellen kannst, ob ein Dreieck rechtwinklig ist.
★★☆[br]Maria sieht im Mathebuch ein rechtwinkliges Dreieck mit den Maßen a = 8 cm, b = 10 cm und c = 6 cm.[br]Maria weiß, dass dann der Satz des Pythagoras gelten muss und rechnet nach.[br][img]data:image/png;base64,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[/img][br]Maria wundert sich und fragt sich, ob der Satz des Pythagoras doch nicht in allen rechtwinkligen Dreiecken gilt.[br]Beschreibe Marias Fehler und stelle die Berechnung richtig.[br]
★★★[br]Du kennst in einem Dreieck die Seite a = 5,5 cm und die Seite c = 7,3 cm.[br]Du weißt, dass c die längste Seite in diesem Dreieck ist.[br]Bestimme die Seite b, sodass das Dreieck rechtwinklig ist.
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Information: Einen rechten Winkel, bitte!