0
Guten tag zusammen :)
Versuche bereits seit längerem diese Aufgabe zu lösen..
Brauche eure Hilfee :)
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)
Versuche bereits seit längerem diese Aufgabe zu lösen..
Brauche eure Hilfee :)
![](https://media.mathefragen.de/media/2021/12/22/d4b5db47c931cfc0bf8df8e8.jpeg)
Diese Frage melden
gefragt
user4067a1
Punkte: 12
Punkte: 12
Aber ich probiere weiter
Danke für die Unterstützung ─ user4067a1 22.12.2021 um 13:52