Probe

★☆☆ [br]Ermittle, ob [b]b = 12 [/b]die Lösung der Gleichung 3b[math]-[/math]23 = 13 ist.[br]Führe dazu die Probe aus.
★☆☆ [br]Stimmt die Lösung der Gleichung?[br]Entscheide, indem du die Probe ausführst.[br][br]8y + 21 = 93[br][b]y = 8[/b]
★☆☆ [br]Zeige durch die Probe, dass die Lösung [b]r = 4[/b] für die Gleichung 3r + 7r + 21 = 19r[math]-[/math]6 falsch ist.[br]
★★☆ [br]Simon führt für die Gleichung 13a + 10 = 3a + 30 die Probe mit der Lösung [b]a = 2[/b] aus.[br][img]data:image/png;base64,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[/img][br]Erkläre, wie Simon anhand seiner Probe erkennen kann, dass[b] a = 2[/b] die richtige Lösung der Gleichung ist.
★★☆ [br]Jona hat die Lösung der Gleichung 20s[math]-[/math]23 = 14s + 7 mit [b]s = 7[/b] falsch berechnet. [br]Zeige durch die Probe, dass Jonas Lösung falsch ist. [br]Ermittle die richtige Lösung der Gleichung und führe die Probe durch.
Luk

Information: Probe