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Notes in
Integration und Differentiation
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victor-nitrogen-fanta-beer-whiskey-triple
Status
Last Update
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Published
01/12/2025
\(f(x) = x^a\) \(f'\)?
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01/12/2025
\(f(x) = \sin(x)\)\(f'\)?
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\(f(x) = \cos(x)\)\(f'\)?
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\(f(x) = \ln(x)\)\(f'\)?
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\(f(x) = \arcsin(x)\)\(f'\)?
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\(f(x) = \arccos(x) +c\)\(f'(x)=?\)
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\(f(x) = a\)\(f'\) nach \(dx\)
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\(f(x) = a \cdot x\)\(f'\)?
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\(f(x) = e^x\)\(f'\)?
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\(f(x) = a^x\)\(f'\)?
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Sei \(f\) die Komposition \((v \circ u)\).\(f' ?\)
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Sei \(f = u \cdot v\) \(f'=?\)
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Sei \(f= \frac{u}{v}\)\(f'=?\)
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\((a f)' =\)
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\((f+g)' =\)
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\(\frac{df^{-1}}{dx} =\) mit bekanntem \(f'\)
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Ableitung \(y '\) nach \(x\)mit \(x = x(t), y = y(t)\) in Parameter Form:
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Satz von Schwartz
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\(f(x)=\tan(x)\)\(f'(x)=?\)
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01/12/2025
\(\sin(x), \,\cos(x) \:in \: \: \mathbb{C}\)
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\[f(x)=\ln(g(x)) +c\]\[f'(x)=\ ?\]
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Steigung einer impliziten Funktion mit \(F(x,y) = 0\)
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\(f(x) = \arctan(x) +c\)\(f'(x) = ?\)
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\(f(x) = \text{arccot} (x)\)\(f'(x) = ?\)
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\(f(x)=A\)\(F(x)=?\)
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\(f(x) = x^a\)\(F(x) ?\)
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\(f(x) = e^x\)\(F(x)?\)
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\(f(x) = e^{ax}\)\(F(x)?\)
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\(f(x) = \frac{1}{\alpha x + \beta}\)\(F(x)?\)
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\(f(x) = a^x\)\(F(x)?\)
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01/12/2025
\(f(x) = \sin(x)\)\(F(x)?\)
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01/12/2025
\(f(x) = \cos(x)\)\(F(x)?\)
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01/12/2025
\(f(x) = \sinh(x)\)\(F(x)?\)
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\(f(x) = \cosh(x)\)\(F(x)?\)
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01/12/2025
Volumen eines Drehkörpers um die x-Achse mit Radius \(f(x)\) von Höhe \(a\) bis Höhe \(b\)
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01/12/2025
Bogenlänge \(s\) des Funktionsgraphen von \(f(x)\)
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Gesamtbogenlänge \(s'\)des Graphen einer Funktion in Parameter Form mit\(x = x(t)\)\(y=y(t)\)mit den Grenzen \(t=\alpha\)\(t=\beta\)
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01/12/2025
\((x^x)'\)
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01/12/2025
\(f(x) = \ln|x|\)\(F(x) ?\)
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01/12/2025
Mittelwert der Funktion \(f(t)\) in den Grenzen \(a, b\)
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01/12/2025
\(f(x) = \sqrt{x}\)\(f' ?\)
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01/12/2025
Welche Körper entstehen beikonstanten Kugelkoordinaten?\(r, \vartheta, \varphi = const\)
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01/12/2025
Doppelintegral:KoordinatentransformationKartesisch auf Polar(grenzen)\(f(x,y) \rightarrow\)\(dA \rightarrow\)
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01/12/2025
Dreifach Integral: Koord. TransformationKartesisch \(\rightarrow\) Zylinder, Kugel 1. \(f(x,y,z) \rightarrow\)2. \(dV = dx dy dz \rightarrow \)3. Gren…
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01/12/2025
Volumen eines Zylinders mit \({\int \int \int}_{V_z}\)
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01/12/2025
Wie geht man bei der Partialbruchzerlegung vor?
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\(a^x :=\)mit \(\exp\)
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\(\frac{\log_b(x)}{\log_b(a)} =\)
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\(\ln(a^x) =\)
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\(\int \cos^2 (x) dx =\)
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\(\int \frac{1}{1+x^2} dx =\)
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\(\int \cos(d \cdot x) dx\)
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\(\int \sin^2(x)\,dx\)
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\(\cos(2x) =\) (mit Additionstheorem für \(\cos(x+y)\))
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01/12/2025
\(\int \sin(2x) =\)
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01/12/2025
\(\int_a^b \sin(x) \cos(x) \; dx=\)
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\(\int_a^b \cos^2(x) \cdot \sin(x) \; dx =\)
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01/12/2025
\(f(x)=\int \frac{1}{\sqrt{1-x^2}} dx\)\(f(x)=?\)
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01/12/2025
\(\int \frac{-1}{\sqrt{1-x^2}} dx\)
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01/12/2025
\(\int \frac{1}{\sqrt{x}} dx\)
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Funktionaldeterminante: Polarkoordinatensystem
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Funktionaldeterminante: Zylinderkoordinatensystem
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Funktionaldeterminante: Kugelkoordinatensystem
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\(\cos(2x)=\)(mit \(\cos^2\))
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\(f(x)= \text{arcoth} (x)\)\(f(x)=\text{artanh}(x)\)\(f'(x) =?\)
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01/12/2025
Def. Gradient
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01/12/2025
Definition Richtungsableitung Sei \(V(x,y,z)\) eine skalare Funktion und man möchte die Ableitung in Richtung \(\vec{e}_a=\frac{\v…
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01/12/2025
Definiton Divergenz \(\text{div}\)mathematisch
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01/12/2025
Definition Laplace-Operator (Skalar- und Vektorfeld)
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01/12/2025
Wie integriert man inverse trigonometrische Funktionen? (Beispiel \(\arctan(x)\))
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01/12/2025
\(f'(x)=\frac{1}{\sin^2(x)}\)\(f(x)=?\)
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01/12/2025
Für Integration (Nenner): You see:\(\sqrt{x^2+a^2}\)
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01/12/2025
\[\frac{df(u)}{du}=\frac{1}{\sqrt{a^2-u^2}}\]\(f(u)=?\)
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01/12/2025
POV: Du löst eines der beiden bestimmten Integrale \[\int \sin^2(x)\ dx, \; \int \cos ^2(x) \ dx\]mit den Grenzen \(0,\pi\) oder \…
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01/12/2025
\(\frac d {du} f(u)=\frac{1}{u^2} \)\(f(u)=?\)
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01/12/2025
\(\frac{e^x}{x^k} \xrightarrow{x\to\infty}\)mit \(k \in \mathbb{N}_0\)
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01/12/2025
\(\frac{x^k}{e^x} \xrightarrow{x\to\infty}\)\(k\in\mathbb N_0\)
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01/12/2025
\(\frac{\ln(x)}{x^k} \xrightarrow{x\to\infty}\)\(k\in\mathbb N\backslash\set{0}\)
Status
Last Update
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