★★☆ [br]Die linke Waage stellt die Gleichung [b]3 x + 6 = 7 [/b]dar. [br]Die rechte Waage stellt die Gleichung nach einer Änderung dar. [br]Gib an, welche Änderung durchgeführt wurde. 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[/img]
[br]Es wurde folgende Änderung durchgeführt:[br]Auf beiden Seiten der Gleichung wurde [img]data:image/png;base64,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[/img] 6-mal weggenommen.[br][br]Mathematisch kann man sagen: Auf beiden Seiten der Gleichung wurde - 6 gerechnet.