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mathematik:algebra:komplexe_zahlen

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mathematik:algebra:komplexe_zahlen [2023/08/29 19:07] – [Komplexe Zahlen in Polarkoordinaten] msmathematik:algebra:komplexe_zahlen [2023/08/29 19:08] (current) – [Komplexe Zahlen in Polarkoordinaten] ms
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 $\large  \sqrt[n]{z}=w_k \hspace 2em \normalsize k=1, 2, 3, ..., n-1 \hspace 1em$ mit $\large  \sqrt[n]{z}=w_k \hspace 2em \normalsize k=1, 2, 3, ..., n-1 \hspace 1em$ mit
-$\hspace 1em \large w_k =\sqrt[n]{r}(\cos(\frac{\varphi + 2\pi k}{n}) +i\sin(\frac{\varphi + 2\pi k}{n})$+$\hspace 1em \large w_k =\sqrt[n]{r}(\cos(\frac{\varphi + 2\pi k}{n}) +i\sin(\frac{\varphi + 2\pi k}{n}))$
 ===== Zusätzliche Rechenregeln ===== ===== Zusätzliche Rechenregeln =====
   * $\hspace 1em\bar z_1 + \bar z_2 = \overline{z_1 + z_2}$\\   * $\hspace 1em\bar z_1 + \bar z_2 = \overline{z_1 + z_2}$\\
mathematik/algebra/komplexe_zahlen.1693328879.txt.gz · Last modified: 2023/08/29 19:07 by ms

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