Mathematik

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m (Analysis)
Current revision (09:39, 18 September 2008) (view source)
(Geometrie)
 
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<math>a^n-b^n=(a-b)(a^{n-1}+a^{n-2}b+a^{n-3}b^2+\cdots+ab^{n-2}+b^{n-1})</math>
<math>a^n-b^n=(a-b)(a^{n-1}+a^{n-2}b+a^{n-3}b^2+\cdots+ab^{n-2}+b^{n-1})</math>
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<math>n!=1\cdot2\cdot3\cdot...\cdot(n-1)\cdot n,\ n\in N\setminus\{1\}</math>
== Geometrie ==
== Geometrie ==
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<math>U = \pi \cdot D = 2 \cdot \pi \cdot r</math>
<math>U = \pi \cdot D = 2 \cdot \pi \cdot r</math>
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Satz des Pythagoras:
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<math>a^2+b^2=c^2</math>
== komplexe Zahlen ==
== komplexe Zahlen ==

Current revision

Analysis

MathImage

Binome, Trinome

MathImage MathImage
MathImage MathImage
MathImage MathImage
MathImage MathImage

MathImage

MathImage

Geometrie

MathImage


Satz des Pythagoras:

MathImage

komplexe Zahlen

Normalform

MathImage MathImage:=MathImage
MathImage MathImage
Summe MathImage
Produkt MathImage

Polarform:

MathImage MathImage
MathImage MathImage
Produkt: MathImage
Quotient: MathImage
Potenz: MathImage

MathImage-Rechenregeln:

MathImage MathImage
MathImage MathImage
MathImage
MathImage MathImage

konjungierte komplexe Zahlen:

MathImage
MathImage MathImage
MathImage MathImage
MathImage MathImage MathImage
MathImage MathImage
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