Notes in Rechnen

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Published	11/22/2023	\(x^{n} \cdot x^{m} =\)
Published	11/22/2023	\(\frac{x^n}{x^m}\)
Published	11/22/2023	\(x^0 =\)
Published	11/22/2023	\((x^n)^m =\)
Published	11/22/2023	\(x^{-n} =\)
Published	11/22/2023	\(log_a (\frac{x}{y}) =\)
Published	11/22/2023	\(log_a(x \cdot y) =\)
Published	11/22/2023	\(log_a(b) \cdot log_b(x) =\)
Published	11/22/2023	\(log_a(a) =\)
Published	11/22/2023	\(log_a(b) \cdot log_b(a) =\)
Published	11/22/2023	Durch \(e\) ausgedrückt, ist \(a^x =\)
Published	11/22/2023	\(\sin(0)\)
Published	11/22/2023	\(\sin(\frac{\pi}{2})\)
Published	11/22/2023	\(sin(\frac{\pi}{4})\)
Published	11/22/2023	\(sin(\pi)\)
Published	11/22/2023	\(sin(\frac{3\pi}{2})\)
Published	11/22/2023	\(sin(\frac{\pi}{6})\)
Published	11/22/2023	\(sin(\frac{\pi}{3})\)
Published	11/22/2023	\(sin(\alpha + \beta)\)
Published	11/22/2023	\(cos ( \alpha + \beta)\)
Published	11/22/2023	\(x^n \cdot y^n =\)
Published	11/22/2023	\(sin^2 + cos^2 =\)
Published	11/22/2023	\(tan =\) [in \(sin \sim cos\)]
Published	11/22/2023	\(sinh(x) =\)
Published	11/22/2023	\(cosh(x)\)
Published	11/22/2023	\(tanh(x)\)
Published	11/22/2023	\(coth(x) =\)
Published	11/22/2023	\(1 rad =\) in \(°\)
Published	11/22/2023	\(2^3\)
Published	11/22/2023	\(2^4\)
Published	11/22/2023	\(2^5\)
Published	11/22/2023	\(2^6\)
Published	11/22/2023	\(2^7\)
Published	11/22/2023	\(2^9\)
Published	11/22/2023	\(2^{10}\)
Published	11/22/2023	\(2^{12}\)
Published	11/22/2023	\(cos(x) \:mit \: \: \mathbb{C}\)
Published	11/22/2023	\(cos(0)\)
Published	11/22/2023	\(cos(\frac{\pi}{2} = \frac{\tau}{4})\)
Published	11/22/2023	\(cos(\frac{\pi}{3})\)
Published	11/22/2023	\(cos(\frac{\pi}{4})\)
Published	11/22/2023	\(cos(\frac{\pi}{6})\)
Published	11/22/2023	\(cos(\frac{3\pi}{2})\)
Published	11/22/2023	\(cos(2\pi)\)
Published	11/22/2023	\(cos(\pi)\)
Published	11/22/2023	\(arcsin(-1)\)
Published	11/22/2023	\( arcsin(1)\)
Published	11/22/2023	\( arcsin(0)\)
Published	11/22/2023	\(arccos(-1) \)
Published	11/22/2023	\(arccos(0) \)
Published	11/22/2023	\( arccos(1)\)
Published	11/22/2023	Additionstheorem \(sinh(x)\) & \(cosh(x)\)
Published	11/22/2023	\(cot =\) [in \(sin \sim cos\)]
Published	11/22/2023	\(\sin(x)\) ist ungerade, dh \(-\sin(\phi)?\)
Published	11/22/2023	\(cos\) ist gerade, dh \(cos(\phi)?\)
Published	11/22/2023	Kartesische \(\Leftrightarrow\) Zylinder Koord.
Published	11/22/2023	Kartesische & Kugel-KoordinatenUmrechnung
Published	11/22/2023	Winkel \(\alpha\) zwischen zwei Vektoren \(\vec a, \vec b\)
Published	11/22/2023	Kartesische Koordinaten \(\Leftrightarrow\) Polarkoordinaten
Published	11/22/2023	\(\sin(\varphi) \) ist ungerade, dh. für \(- \varphi\) ?
Published	11/22/2023	\(cos(\varphi)\) ist gerade, dh. für \(- \varphi\)
Published	11/22/2023	\(i^j\)\(j = 0, 1, 2, 3, 4\)
Published	11/22/2023	Betrag einer komplexen Zahl \(z\)\(\bar z\)...komplex Konjugiertes
Published	11/22/2023	\(z + \bar z =\)
Published	11/22/2023	\(z - \bar z =\)
Published	11/22/2023	Winkel \(\varphi\) einer komplexen Zahl \(z\)?
Published	11/22/2023	Kartesische Form aus Polarkoordinateneiner komplexen Zahl \(z\)Einzelteile und \(z=\)
Published	11/22/2023	Euler'sche Formelmit \(z =\) in Polar
Published	11/22/2023	\(e ^{i \cdot x} = \)als Summe
Published	11/22/2023	\(\cos \varphi\) & \(\sin \varphi\) als komplexe \(e\) Funktion
Published	11/22/2023	Polarform von Komplex Konjugiertem\(\bar z = x - iy\)
Published	11/22/2023	Addition von zwei komplexen Zahlenin Kart. & Polarform\(z_1 = a + ib\)\(z_2 = c + id\)
Published	11/22/2023	Multiplikation zweier komplexer Zahlen \(z_1 = a+ib\) und \(z_2 = c +id\)in Kart. und Polarform
Published	11/22/2023	Division zweier komplexer Zahlen\(z_1, z_2\)in Kart. und Polarform
Published	11/22/2023	Potenzieren einer komplexen Zahl \(z\) um \(n\)in Kart. und Polarform
Published	11/22/2023	Komplexe Exponenten\(z_1 ^{\: \,z_2}= z_1 ^{x_2 + iy_2}\)in Polar
Published	11/22/2023	\(z ^{\frac{1}{n}} = \sqrt[n]{z} = \)
Published	11/22/2023	Trick mit \(\frac{1}{n^2} \leq\)
Published	11/22/2023	\(\lim_{n \rightarrow \infty} \sqrt[n]{n} = \)
Published	11/22/2023	\(\lim_{n \rightarrow \infty}(1+\frac{1}{n})^n =\)
Published	11/22/2023	\(e^x=\)als Taylorreihe
Published	11/22/2023	\(\int_{- \infty}^{+ \infty} e^{-x^2} dx=\)
Published	11/22/2023	\(\cosh(0)\)
Published	11/22/2023	\(\cosh(\ln(2))\)
Published	11/22/2023	\(\sinh(\ln(2))\)
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