Berechne den Winkel `alpha`!
`T_1 = (K_0 * (q-1))/(q^n - 1)`
`Z_v = (K_0 * (q-1)*(q^n-q^(v-1)))/(q^n-1)`
`Z_6=(25.000 \text{ EUR} * (1,02 -1) * (1,02^10 - 1,02^5))/(1,02^10-1)`
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# Ein string, der schön formatter enthält als string formatter = "%r %r %r %r" # den String kann man dann dann mit verschiedenen Inhalten füllen print formatter % (1, 2, 3, 4) print formatter % ("one", "two", "three", "four") print formatter % (True, False, False, True) print formatter % (formatter, formatter, formatter, formatter) print formatter % ( "I had this thing.", "That you could type up right.", "But it didn't sing.", "So I said goodnight." )
<iframe>
einbinden\mathbb{N}
ergibt \(\mathbb{N}\)\underbrace{a \cdot a \cdot a \cdot \ldots \cdot a}_{\rm \color{red}{n}\ Faktoren}
ergibt \(\underbrace{a \cdot a \cdot a \cdot \ldots \cdot a}_{\rm \color{red}{n}\ Faktoren}\)text{Schnack} = 2
gibt `text{Schnack} = 2` bb{text{Fetter Text}}
gibt `bb{text{Fetter Text}}` → erst fett, dann Text$$\frac{1}{2}$$
(mittig) → $$\frac{1}{2}$$`(1/2)/a`
→ `(1/2)/a``lim_(n→oo) 1/x`
→ `lim_(n→oo) 1/x`http://de.wikibooks.org/wiki/LaTeX-Kompendium:_F%C3%BCr_Mathematiker
http://www.piware.de/docs/latex-ref.txt (ASCII)
Zeichen | Schreibweise |
---|---|
`\mathbb{N}` | \mathbb{N} |
`\vee` | \vee (logisches Oder) |
`\wedge` | \wedge (logisches Und) |
`sqrt(1/2)` | sqrt(1/2) |
`\text{Hansi}` | \text{Hansi} (normaler Text in der Mathe-Umgebung |
`\emptyset` | \emptyset |
`\in`; `\notin` | \in ; \notin |
`\subset`; `\subseteq` | \subset ; \subseteq |
`\ne`; `\le`; `\ge`; `\approx` | \ne ; \le ; \ge ; \approx |
`\cup`; `\cap` | \cup ; \cap |
`\backslash` | \backslash |
`|→` |→
einfache zentrierte Box WRAP center round box 100%
Info-Box WRAP center round info 80%
Tip-Box WRAP center round tip 70%
Wichtig-Box WRAP center round important 60%
Warn-Box WRAP center round alert 50%
Hilfe-Box WRAP center round alert 40%
Download-Box WRAP center round download 60%
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Zu-Erledigen-Box WRAP center round todo 60%
`1/2 x + 2 = 9`
note
note important
note tip
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note warning
`1/2 x + 6 = 10`
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Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet.
Orange | Apple |
---|---|
Bread | Pie |
Butter | Ice cream |
Normale Tabelle:
Heading 1 | Heading 2 | Heading 3 |
---|---|---|
Row 1 Col 1 | Row 1 Col 2 | Row 1 Col 3 |
Row 2 Col 1 | some colspan (note the double pipe) | |
Row 3 Col 1 | Row 3 Col 2 | Row 3 Col 3 |
$P=(sum_(i=1)^(n)(x_1 - x)(y_i - y))/([sum_(i=1)^(n) (x_i - x)^2 sum_(i=1)^(n) (y_i - y)^2 ]^(1/2))$
`P=(sum_(i=1)^(n)(x_1 - x)(y_i - y))/([sum_(i=1)^(n) (x_i - x)^2 sum_(i=1)^(n) (y_i - y)^2 ]^(1/2))`