Guten Abend, ich habe eine eigentlich sehr einfache Frage. Und zwar wollte ich die Funktion
![](data:image/png;base64,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)
in exp. NF umwandeln. Eigentlich weiß ich auch wie das geht, nur leider kann ich den Winkel nicht berechnen, da bei arctan(64/0) kommt natürlich ein Mathematischer Fehler raus.
Das Ergebnis lautet, laut den Lösungen pi/2 das würde ja Sinn machen, wenn es sich im 2/3 quadranten befinden würde nur nach meinen Überlegungen ist ja beides positiv also der erste Quardrant.
Oder gibt es hier eine Ausnahme?
Würde mich freuen, wenn Sie mir die Frage beantworten könnten.
MFG jojo
EDIT vom 30.01.2024 um 23:17:
Guten Abend, ich habe eine eigentlich sehr einfache Frage. Und zwar wollte ich die Funktion
in exp. NF umwandeln. Eigentlich weiß ich auch wie das geht nur bei der bereitet es mir irgendwie Probeleme: die Lösung lautet ![](data:image/png;base64,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)
verstehe erstens nicht wie man auf |z| = 4 kommt wenn mal die Wurzel von 64^2 zieht.
und das Argument erscheint mir irgendwie noch komischer. Vorallem weil bei mir bei dem arctan(64/0) ein mathematischer Fehlerrauskommt, was ja auch Sinn ergibt.
Würde mich freuen, wenn Sie mir die Frage beantworten könnten.MFG jojo