Differentialrechnung

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m (Integrationsregeln)
(Integrationsregeln)
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<math>\int f(x) dx = \int f[\varphi(t)] \dot\varphi(t) dt\qquad</math> Integration durch Substitution, <math>x=\varphi(t),\ dx=\dot\varphi(t)dt</math>
<math>\int f(x) dx = \int f[\varphi(t)] \dot\varphi(t) dt\qquad</math> Integration durch Substitution, <math>x=\varphi(t),\ dx=\dot\varphi(t)dt</math>
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<math>\int uv' dx = uv - \int vu' dx,\ u=u(x),\ v=v(x)\qquad</math> oder <math>\int u dv = uv-\int v du\qquad</math>partielle Integration
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<math>\int uv'\,dx = uv - \int vu'\,dx,\ u=u(x),\ v=v(x)\qquad</math> oder <math>\int u\,dv = uv-\int v\,du\qquad</math>partielle Integration
== weitere Integrale ==
== weitere Integrale ==

Revision as of 09:16, 17 September 2008

Funktion MathImage Ableitung MathImage Integral MathImage
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Integrationsregeln

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MathImage unbestimmtes Integral

MathImage Integration durch Substitution, MathImage

MathImage oder MathImagepartielle Integration

weitere Integrale

Funktion MathImage Integral MathImage
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