Gleichungen lösen mittels Umkehroperationen

★☆☆[br]Welche Darstellung entspricht der Gleichung [math]\frac{x}{5}+38=59[/math]?
★☆☆[br]Wie kann die Gleichung [math]4\cdot x+49=85[/math] umgekehrt werden?[br]Pfeildarstellung: [img]data:image/png;base64,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[/img]
★★☆[br]Stelle die Gleichung [math]11\cdot x-32=100[/math] mit Pfeilen dar und kehre sie mit Hilfe der entsprechenden Umkehroperationen um.[br]Löse dadurch die Gleichung.
★★★[br]Trixi ist bei der Lösung der Gleichung [math]7\cdot x+21=49[/math] ein Fehler unterlaufen.[br]Beschreibe, welcher Fehler Trixi unterlaufen ist und löse die Gleichung richtig.[br][br][img]data:image/png;base64,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[/img]
★★★[br]Carina ist bei der Lösung der Gleichung [math]x:8-24=200[/math] ein Fehler unterlaufen. [br]Beschreibe, welcher Fehler Carina unterlaufen ist und löse die Gleichung richtig. [br][br][img]data:image/png;base64,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[/img]
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