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  • tile-compare Formeln
  • tilecompare
  • 13.01.2021
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Name:
tile-compare Formeln
14.06.2020

Gleichungen

y=m⋅x+b\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} y=m \cdot x + b
x2=y2+z2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} x^2=y^2+z^2
E=m⋅c2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} E=m \cdot c ^2
y=m⋅x+b\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} y=m \cdot x + b
E=m⋅c2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} E=m \cdot c ^2
x2=y2+z2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} x^2=y^2+z^2
y=m⋅x+b\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} y=m \cdot x + b
E=m⋅c2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} E=m \cdot c ^2
x2=y2+z2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} x^2=y^2+z^2
y=m⋅x+b\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} y=m \cdot x + b
E=m⋅c2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} E=m \cdot c ^2
x2=y2+z2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} x^2=y^2+z^2
3w=12z\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3w=\frac{1}{2}z
3x+9y=−12\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x + 9y = -12
eπi+1=0\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} e^{\pi i} + 1 = 0
3w=12z\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3w=\frac{1}{2}z
eπi+1=0\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} e^{\pi i} + 1 = 0
3x+9y=−12\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x + 9y = -12
∏i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \prod_{i=1}^n
3w=12z\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3w=\frac{1}{2}z
eπi+1=0\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} e^{\pi i} + 1 = 0
3x+9y=−12\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x + 9y = -12
3w=12z\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3w=\frac{1}{2}z
eπi+1=0\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} e^{\pi i} + 1 = 0
3x+9y=−12\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x + 9y = -12
p(x)=3x6+14x5y+590x4y2+19x3y3−12x2y4−12xy5+2y6−a3b3\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} p(x) = 3x^6 + 14x^5y + 590x^4y^2 + 19x^3y^3 - 12x^2y^4 - 12xy^5 + 2y^6 - a^3b^3
p(x)=3x6+14x5y+590x4y2+19x3y3−12x2y4−12xy5+2y6−a3b3\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} p(x) = 3x^6 + 14x^5y + 590x^4y^2 + 19x^3y^3 - 12x^2y^4 - 12xy^5 + 2y^6 - a^3b^3
p(x)=3x6+14x5y+590x4y2+19x3y3−12x2y4−12xy5+2y6−a3b3\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} p(x) = 3x^6 + 14x^5y + 590x^4y^2 + 19x^3y^3 - 12x^2y^4 - 12xy^5 + 2y^6 - a^3b^3
p(x)=3x6+14x5y+590x4y2+19x3y3−12x2y4−12xy5+2y6−a3b3\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} p(x) = 3x^6 + 14x^5y + 590x^4y^2 + 19x^3y^3 - 12x^2y^4 - 12xy^5 + 2y^6 - a^3b^3
∑i=1∞1ns=∏p11−p−s\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \sum_{i=1}^{\infty} \frac{1}{n^s} = \prod_p \frac{1}{1 - p^{-s}}
 (an)r+s=anr+ns\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ (a^n)^{r+s} = a^{nr+ns}
3x2+9y=3a+c\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x^2 + 9y = 3a + c
A=πr22=12πr2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} A = \frac{\pi r^2}{2}= \frac{1}{2} \pi r^2
2x−5y=8\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 2x - 5y = 8
A=πr22=12πr2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} A = \frac{\pi r^2}{2}= \frac{1}{2} \pi r^2
3x2+9y=3a+c\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x^2 + 9y = 3a + c
2x−5y=8\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 2x - 5y = 8
A=πr22=12πr2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} A = \frac{\pi r^2}{2}= \frac{1}{2} \pi r^2
2x−5y=8\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 2x - 5y = 8
3x2+9y=3a+c\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x^2 + 9y = 3a + c
A=πr22=12πr2\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} A = \frac{\pi r^2}{2}= \frac{1}{2} \pi r^2
2x−5y=8\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 2x - 5y = 8
3x2+9y=3a+c\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} 3x^2 + 9y = 3a + c
Seite 1/7
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Name:
tile-compare Formeln
14.06.2020

Matrices

∣123abc∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{vmatrix} 1 & 2 & 3\\ a & b & c \end{vmatrix}
∣123abc∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{vmatrix} 1 & 2 & 3\\ a & b & c \end{vmatrix}
∣123abc∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{vmatrix} 1 & 2 & 3\\ a & b & c \end{vmatrix}
∣123abc∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{vmatrix} 1 & 2 & 3\\ a & b & c \end{vmatrix}
{123abc}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Bmatrix} 1 & 2 & 3\\ a & b & c \end{Bmatrix}
{123abc}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Bmatrix} 1 & 2 & 3\\ a & b & c \end{Bmatrix}
{123abc}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Bmatrix} 1 & 2 & 3\\ a & b & c \end{Bmatrix}
{123abc}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Bmatrix} 1 & 2 & 3\\ a & b & c \end{Bmatrix}
∥123abc∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Vmatrix} 1 & 2 & 3\\ a & b & c \end{Vmatrix}
∥123abc∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Vmatrix} 1 & 2 & 3\\ a & b & c \end{Vmatrix}
∥123abc∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Vmatrix} 1 & 2 & 3\\ a & b & c \end{Vmatrix}
∥123abc∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{Vmatrix} 1 & 2 & 3\\ a & b & c \end{Vmatrix}
[123abc]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{bmatrix} 1 & 2 & 3\\ a & b & c \end{bmatrix}
[123abc]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{bmatrix} 1 & 2 & 3\\ a & b & c \end{bmatrix}
[123abc]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{bmatrix} 1 & 2 & 3\\ a & b & c \end{bmatrix}
[123abc]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{bmatrix} 1 & 2 & 3\\ a & b & c \end{bmatrix}
(123abc)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{pmatrix} 1 & 2 & 3\\ a & b & c \end{pmatrix}
(123abc)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{pmatrix} 1 & 2 & 3\\ a & b & c \end{pmatrix}
(123abc)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{pmatrix} 1 & 2 & 3\\ a & b & c \end{pmatrix}
(123abc)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{pmatrix} 1 & 2 & 3\\ a & b & c \end{pmatrix}
123abc\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{matrix} 1 & 2 & 3\\ a & b & c \end{matrix}
123abc\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{matrix} 1 & 2 & 3\\ a & b & c \end{matrix}
123abc\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{matrix} 1 & 2 & 3\\ a & b & c \end{matrix}
123abc\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \begin{matrix} 1 & 2 & 3\\ a & b & c \end{matrix}

Brackets and parentheses

a+c⏟n+b+d⏟m‾\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overline{\underbrace{a+c}_n + \underbrace{b+d}_m}
a+c⏟n+b+d⏟m‾\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overline{\underbrace{a+c}_n + \underbrace{b+d}_m}
a+c⏟n+b+d⏟m‾\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overline{\underbrace{a+c}_n + \underbrace{b+d}_m}
a+c⏟n+b+d⏟m‾\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overline{\underbrace{a+c}_n + \underbrace{b+d}_m}
a+c‾+b+d‾⏞n∨m\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overbrace{\underline{a+c} + \underline{b+d}}^{n \vee m}
a+c‾+b+d‾⏞n∨m\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overbrace{\underline{a+c} + \underline{b+d}}^{n \vee m}
a+c‾+b+d‾⏞n∨m\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overbrace{\underline{a+c} + \underline{b+d}}^{n \vee m}
a+c‾+b+d‾⏞n∨m\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \overbrace{\underline{a+c} + \underline{b+d}}^{n \vee m}
(x+y)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} (x+y)
{x+y}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \{ x+y \}
∥x+y∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \|x+y\|
∣x+y∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} |x+y|
[x+y]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} [x+y]
⟨x+y⟩\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \langle x+y \rangle
(x+y)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} (x+y)
{x+y}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \{ x+y \}
∥x+y∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \|x+y\|
∣x+y∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} |x+y|
[x+y]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} [x+y]
⟨x+y⟩\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \langle x+y \rangle
(x+y)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} (x+y)
{x+y}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \{ x+y \}
∥x+y∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \|x+y\|
∣x+y∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} |x+y|
[x+y]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} [x+y]
⟨x+y⟩\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \langle x+y \rangle
(x+y)\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} (x+y)
{x+y}\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \{ x+y \}
∥x+y∥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \|x+y\|
∣x+y∣\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} |x+y|
[x+y]\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} [x+y]
⟨x+y⟩\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \langle x+y \rangle
Seite 2/7
Angaben zu den Urhebern und Lizenzbedingungen der einzelnen Bestandteile dieses Dokuments finden Sie unter
https://www.tutory.de/tilecompare/dokument/tile-compare-formeln
Name:
tile-compare Formeln
14.06.2020

Brüche und Binomiale

(nk)=n!k!(n−k)!\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \binom{n}{k} = \frac{n!}{k!(n-k)!}
f(x)=12+13+14+15+16\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} f(x)=\frac{1}{2} +\frac{1}{3}+\frac{1}{4}+\frac{1}{5}+\frac{1}{6}
(nk)=n!k!(n−k)!\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \binom{n}{k} = \frac{n!}{k!(n-k)!}
f(x)=12+13+14+15+16\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} f(x)=\frac{1}{2} +\frac{1}{3}+\frac{1}{4}+\frac{1}{5}+\frac{1}{6}
(nk)=n!k!(n−k)!\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \binom{n}{k} = \frac{n!}{k!(n-k)!}
f(x)=12+13+14+15+16\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} f(x)=\frac{1}{2} +\frac{1}{3}+\frac{1}{4}+\frac{1}{5}+\frac{1}{6}
(nk)=n!k!(n−k)!\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \binom{n}{k} = \frac{n!}{k!(n-k)!}



f(x)=12+13+14+15+16\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} f(x)=\frac{1}{2} +\frac{1}{3}+\frac{1}{4}+\frac{1}{5}+\frac{1}{6}

Hochgestellte Zahlen und Indizes

 a12+a22=a32\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ a_1^2 + a_2^2 = a_3^2
∩i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cap_{i=1}^n
∪i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cup_{i=1}^n
∐i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \coprod_{i=1}^n
 a12+a22=a32\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ a_1^2 + a_2^2 = a_3^2
∩i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cap_{i=1}^n
∪i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cup_{i=1}^n
∐i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \coprod_{i=1}^n
∏i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \prod_{i=1}^n
 a12+a22=a32\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ a_1^2 + a_2^2 = a_3^2
∩i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cap_{i=1}^n
∪i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cup_{i=1}^n
∐i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \coprod_{i=1}^n
∏i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \prod_{i=1}^n
 a12+a22=a32\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ a_1^2 + a_2^2 = a_3^2
∩i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cap_{i=1}^n
∪i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \cup_{i=1}^n
∐i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \coprod_{i=1}^n
∏i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \prod_{i=1}^n
∮i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \oint_{i=1}^n
∫01x2+y2 dx\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \int\limits_0^1 x^2 + y^2 \ dx
 (an)r+s=anr+ns\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ (a^n)^{r+s} = a^{nr+ns}
∮i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \oint_{i=1}^n
∫01x2+y2 dx\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \int\limits_0^1 x^2 + y^2 \ dx
 (an)r+s=anr+ns\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ (a^n)^{r+s} = a^{nr+ns}
∮i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \oint_{i=1}^n
∫01x2+y2 dx\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \int\limits_0^1 x^2 + y^2 \ dx
 (an)r+s=anr+ns\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ (a^n)^{r+s} = a^{nr+ns}
∮i=1n\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \oint_{i=1}^n
∫01x2+y2 dx\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \int\limits_0^1 x^2 + y^2 \ dx
∑i=1∞1ns=∏p11−p−s\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \sum_{i=1}^{\infty} \frac{1}{n^s} = \prod_p \frac{1}{1 - p^{-s}}
 x2α−1=yij+yij\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ x^{2 \alpha} - 1 = y_{ij} + y_{ij}
 x2α−1=yij+yij\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ x^{2 \alpha} - 1 = y_{ij} + y_{ij}
∑i=1∞1ns=∏p11−p−s\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \sum_{i=1}^{\infty} \frac{1}{n^s} = \prod_p \frac{1}{1 - p^{-s}}
 x2α−1=yij+yij\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ x^{2 \alpha} - 1 = y_{ij} + y_{ij}
∑i=1∞1ns=∏p11−p−s\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \sum_{i=1}^{\infty} \frac{1}{n^s} = \prod_p \frac{1}{1 - p^{-s}}
 x2α−1=yij+yij\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \ x^{2 \alpha} - 1 = y_{ij} + y_{ij}
Seite 3/7
Angaben zu den Urhebern und Lizenzbedingungen der einzelnen Bestandteile dieses Dokuments finden Sie unter
https://www.tutory.de/tilecompare/dokument/tile-compare-formeln
Name:
tile-compare Formeln
14.06.2020

Symbole

±∓×÷⋅∗⋆†‡⨿∩∪⊎⊓⊔∨∧∖≀∘∙⋄⊲⊳⊴\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\pm{} {}\mp{} {}\times{} {}\div{} {}\cdot{} {}\ast{} {}\star{} {}\dagger{} {}\ddagger{} {}\amalg{} {}\cap{} {}\cup{} {}\uplus{} {}\sqcap{} {}\sqcup{} {}\vee{} {}\wedge{} {}\setminus{} {}\wr{} {}\circ{} {}\bullet{} {}\diamond{} {}\lhd{} {}\rhd{} {}\unlhd
±∓×÷⋅∗⋆†‡⨿∩∪⊎⊓⊔∨∧∖≀∘∙⋄⊲⊳⊴\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\pm{} {}\mp{} {}\times{} {}\div{} {}\cdot{} {}\ast{} {}\star{} {}\dagger{} {}\ddagger{} {}\amalg{} {}\cap{} {}\cup{} {}\uplus{} {}\sqcap{} {}\sqcup{} {}\vee{} {}\wedge{} {}\setminus{} {}\wr{} {}\circ{} {}\bullet{} {}\diamond{} {}\lhd{} {}\rhd{} {}\unlhd
±∓×÷⋅∗⋆†‡⨿∩∪⊎⊓⊔∨∧∖≀∘∙⋄⊲⊳⊴\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\pm{} {}\mp{} {}\times{} {}\div{} {}\cdot{} {}\ast{} {}\star{} {}\dagger{} {}\ddagger{} {}\amalg{} {}\cap{} {}\cup{} {}\uplus{} {}\sqcap{} {}\sqcup{} {}\vee{} {}\wedge{} {}\setminus{} {}\wr{} {}\circ{} {}\bullet{} {}\diamond{} {}\lhd{} {}\rhd{} {}\unlhd
±∓×÷⋅∗⋆†‡⨿∩∪⊎⊓⊔∨∧∖≀∘∙⋄⊲⊳⊴\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\pm{} {}\mp{} {}\times{} {}\div{} {}\cdot{} {}\ast{} {}\star{} {}\dagger{} {}\ddagger{} {}\amalg{} {}\cap{} {}\cup{} {}\uplus{} {}\sqcap{} {}\sqcup{} {}\vee{} {}\wedge{} {}\setminus{} {}\wr{} {}\circ{} {}\bullet{} {}\diamond{} {}\lhd{} {}\rhd{} {}\unlhd
⊘⊙◯□◊△▽◃▹⊕⊖⊗\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\oslash{} {}\odot{} {}\bigcirc{} {}\Box{} {}\Diamond{} {}\bigtriangleup{} {}\bigtriangledown{} {}\triangleleft{} {}\triangleright{} {}\oplus{} {}\ominus{} {}\otimes{}
⊘⊙◯□◊△▽◃▹⊕⊖⊗\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\oslash{} {}\odot{} {}\bigcirc{} {}\Box{} {}\Diamond{} {}\bigtriangleup{} {}\bigtriangledown{} {}\triangleleft{} {}\triangleright{} {}\oplus{} {}\ominus{} {}\otimes{}
⊘⊙◯□◊△▽◃▹⊕⊖⊗\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\oslash{} {}\odot{} {}\bigcirc{} {}\Box{} {}\Diamond{} {}\bigtriangleup{} {}\bigtriangledown{} {}\triangleleft{} {}\triangleright{} {}\oplus{} {}\ominus{} {}\otimes{}
⊘⊙◯□◊△▽◃▹⊕⊖⊗\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\oslash{} {}\odot{} {}\bigcirc{} {}\Box{} {}\Diamond{} {}\bigtriangleup{} {}\bigtriangledown{} {}\triangleleft{} {}\triangleright{} {}\oplus{} {}\ominus{} {}\otimes{}
≅≡∝≺⪯∥∼≃≍⌣⌢⋈≻⪰∣∣→x\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\cong{} {}\equiv{} {}\propto{} {}\prec{} {}\preceq{} {}\parallel{} {}\sim{} {}\simeq{} {}\asymp{} {}\smile{} {}\frown{} {}\bowtie{} {}\succ{} {}\succeq{} {}\mid{} {}|{} {}\stackrel{x}{\rightarrow}{}
≅≡∝≺⪯∥∼≃≍⌣⌢⋈≻⪰∣∣→x\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\cong{} {}\equiv{} {}\propto{} {}\prec{} {}\preceq{} {}\parallel{} {}\sim{} {}\simeq{} {}\asymp{} {}\smile{} {}\frown{} {}\bowtie{} {}\succ{} {}\succeq{} {}\mid{} {}|{} {}\stackrel{x}{\rightarrow}{}
≅≡∝≺⪯∥∼≃≍⌣⌢⋈≻⪰∣∣→x\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\cong{} {}\equiv{} {}\propto{} {}\prec{} {}\preceq{} {}\parallel{} {}\sim{} {}\simeq{} {}\asymp{} {}\smile{} {}\frown{} {}\bowtie{} {}\succ{} {}\succeq{} {}\mid{} {}|{} {}\stackrel{x}{\rightarrow}{}
≅≡∝≺⪯∥∼≃≍⌣⌢⋈≻⪰∣∣→x\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\cong{} {}\equiv{} {}\propto{} {}\prec{} {}\preceq{} {}\parallel{} {}\sim{} {}\simeq{} {}\asymp{} {}\smile{} {}\frown{} {}\bowtie{} {}\succ{} {}\succeq{} {}\mid{} {}|{} {}\stackrel{x}{\rightarrow}{}
≤≤≪⊂⊆⊏⊑∈⊢⊨≥≥≫⊃⊇⊐⊑∋⊣⊥≠≐≈\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\le{} {}\leq{} {}\ll{} {}\subset{} {}\subseteq{} {}\sqsubset{} {}\sqsubseteq{} {}\in{} {}\vdash{} {}\models{} {}\ge{} {}\geq{} {}\gg{} {}\supset{} {}\supseteq{} {}\sqsupset{} {}\sqsubseteq{} {}\ni{} {}\dashv{} {}\perp{} {}\neq{} {}\doteq{} {}\approx{}
≤≤≪⊂⊆⊏⊑∈⊢⊨≥≥≫⊃⊇⊐⊑∋⊣⊥≠≐≈\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\le{} {}\leq{} {}\ll{} {}\subset{} {}\subseteq{} {}\sqsubset{} {}\sqsubseteq{} {}\in{} {}\vdash{} {}\models{} {}\ge{} {}\geq{} {}\gg{} {}\supset{} {}\supseteq{} {}\sqsupset{} {}\sqsubseteq{} {}\ni{} {}\dashv{} {}\perp{} {}\neq{} {}\doteq{} {}\approx{}
≤≤≪⊂⊆⊏⊑∈⊢⊨≥≥≫⊃⊇⊐⊑∋⊣⊥≠≐≈\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\le{} {}\leq{} {}\ll{} {}\subset{} {}\subseteq{} {}\sqsubset{} {}\sqsubseteq{} {}\in{} {}\vdash{} {}\models{} {}\ge{} {}\geq{} {}\gg{} {}\supset{} {}\supseteq{} {}\sqsupset{} {}\sqsubseteq{} {}\ni{} {}\dashv{} {}\perp{} {}\neq{} {}\doteq{} {}\approx{}
≤≤≪⊂⊆⊏⊑∈⊢⊨≥≥≫⊃⊇⊐⊑∋⊣⊥≠≐≈\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\le{} {}\leq{} {}\ll{} {}\subset{} {}\subseteq{} {}\sqsubset{} {}\sqsubseteq{} {}\in{} {}\vdash{} {}\models{} {}\ge{} {}\geq{} {}\gg{} {}\supset{} {}\supseteq{} {}\sqsupset{} {}\sqsubseteq{} {}\ni{} {}\dashv{} {}\perp{} {}\neq{} {}\doteq{} {}\approx{}
Seite 4/7
Angaben zu den Urhebern und Lizenzbedingungen der einzelnen Bestandteile dieses Dokuments finden Sie unter
https://www.tutory.de/tilecompare/dokument/tile-compare-formeln
Name:
tile-compare Formeln
14.06.2020
≮≰≰≪̸⊄⊈⊏̸⋢∉∉⊬⊭≱≱≫̸⊅⊉\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not<{} {}\not\le{} {}\not\leq{} {}\not\ll{} {}\not\subset{} {}\not\subseteq{} {}\not\sqsubset{} {}\not\sqsubseteq{} {}\not\in{} {}\notin{} {}\not\vdash{} {}\not\models{}{}\not\ge{} {}\not\geq{} {}\not\gg{} {}\not\supset{} {}\not\supseteq{}
≮≰≰≪̸⊄⊈⊏̸⋢∉∉⊬⊭≱≱≫̸⊅⊉\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not<{} {}\not\le{} {}\not\leq{} {}\not\ll{} {}\not\subset{} {}\not\subseteq{} {}\not\sqsubset{} {}\not\sqsubseteq{} {}\not\in{} {}\notin{} {}\not\vdash{} {}\not\models{}{}\not\ge{} {}\not\geq{} {}\not\gg{} {}\not\supset{} {}\not\supseteq{}
≮≰≰≪̸⊄⊈⊏̸⋢∉∉⊬⊭≱≱≫̸⊅⊉\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not<{} {}\not\le{} {}\not\leq{} {}\not\ll{} {}\not\subset{} {}\not\subseteq{} {}\not\sqsubset{} {}\not\sqsubseteq{} {}\not\in{} {}\notin{} {}\not\vdash{} {}\not\models{}{}\not\ge{} {}\not\geq{} {}\not\gg{} {}\not\supset{} {}\not\supseteq{}
≮≰≰≪̸⊄⊈⊏̸⋢∉∉⊬⊭≱≱≫̸⊅⊉\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not<{} {}\not\le{} {}\not\leq{} {}\not\ll{} {}\not\subset{} {}\not\subseteq{} {}\not\sqsubset{} {}\not\sqsubseteq{} {}\not\in{} {}\notin{} {}\not\vdash{} {}\not\models{}{}\not\ge{} {}\not\geq{} {}\not\gg{} {}\not\supset{} {}\not\supseteq{}
⊐̸⋢∌⊣̸⊥̸≠̸≐̸≉≇≢∝̸⊀⪯̸∦≁≄\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not\sqsupset{} {}\not\sqsubseteq{} {}\not\ni{} {}\not\dashv{} {}\not\perp{} {}\not\neq{} {}\not\doteq{} {}\not\approx{} {}\not\cong{} {}\not\equiv{} {}\not\propto{} {}\not\prec{} {}\not\preceq{} {}\not\parallel{} {}\not\sim{} {}\not\simeq{}
⊐̸⋢∌⊣̸⊥̸≠̸≐̸≉≇≢∝̸⊀⪯̸∦≁≄\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not\sqsupset{} {}\not\sqsubseteq{} {}\not\ni{} {}\not\dashv{} {}\not\perp{} {}\not\neq{} {}\not\doteq{} {}\not\approx{} {}\not\cong{} {}\not\equiv{} {}\not\propto{} {}\not\prec{} {}\not\preceq{} {}\not\parallel{} {}\not\sim{} {}\not\simeq{}
⊐̸⋢∌⊣̸⊥̸≠̸≐̸≉≇≢∝̸⊀⪯̸∦≁≄\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not\sqsupset{} {}\not\sqsubseteq{} {}\not\ni{} {}\not\dashv{} {}\not\perp{} {}\not\neq{} {}\not\doteq{} {}\not\approx{} {}\not\cong{} {}\not\equiv{} {}\not\propto{} {}\not\prec{} {}\not\preceq{} {}\not\parallel{} {}\not\sim{} {}\not\simeq{}
⊐̸⋢∌⊣̸⊥̸≠̸≐̸≉≇≢∝̸⊀⪯̸∦≁≄\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\not\sqsupset{} {}\not\sqsubseteq{} {}\not\ni{} {}\not\dashv{} {}\not\perp{} {}\not\neq{} {}\not\doteq{} {}\not\approx{} {}\not\cong{} {}\not\equiv{} {}\not\propto{} {}\not\prec{} {}\not\preceq{} {}\not\parallel{} {}\not\sim{} {}\not\simeq{}
∀∃¬♭♮♯∥∠\♣♢♡♠⋈∞\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \forall \exists \neg \flat \natural \sharp \| \angle \backslash \clubsuit \diamondsuit \heartsuit \spadesuit \Join \infty
αβγδϵεζηθϑικλμνξ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \alpha \beta \gamma \delta \epsilon \varepsilon \zeta \eta \theta \vartheta \iota \kappa \lambda \mu \nu \xi
∀∃¬♭♮♯∥∠\♣♢♡♠⋈∞\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \forall \exists \neg \flat \natural \sharp \| \angle \backslash \clubsuit \diamondsuit \heartsuit \spadesuit \Join \infty
αβγδϵεζηθϑικλμνξ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \alpha \beta \gamma \delta \epsilon \varepsilon \zeta \eta \theta \vartheta \iota \kappa \lambda \mu \nu \xi
∀∃¬♭♮♯∥∠\♣♢♡♠⋈∞\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \forall \exists \neg \flat \natural \sharp \| \angle \backslash \clubsuit \diamondsuit \heartsuit \spadesuit \Join \infty
αβγδϵεζηθϑικλμνξ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \alpha \beta \gamma \delta \epsilon \varepsilon \zeta \eta \theta \vartheta \iota \kappa \lambda \mu \nu \xi
∀∃¬♭♮♯∥∠\♣♢♡♠⋈∞\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \forall \exists \neg \flat \natural \sharp \| \angle \backslash \clubsuit \diamondsuit \heartsuit \spadesuit \Join \infty
αβγδϵεζηθϑικλμνξ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \alpha \beta \gamma \delta \epsilon \varepsilon \zeta \eta \theta \vartheta \iota \kappa \lambda \mu \nu \xi
ℵℏıȷℓ℘ℜℑ℧′∅∇√∂⊤⊥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \aleph \hbar \imath \jmath \ell \wp \Re \Im \mho \prime \emptyset \nabla \surd \partial \top \bot
oπϖρϱσςτυϕφχψω\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} o \pi \varpi \rho \varrho \sigma \varsigma \tau \upsilon \phi \varphi \chi \psi \omega
ℵℏıȷℓ℘ℜℑ℧′∅∇√∂⊤⊥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \aleph \hbar \imath \jmath \ell \wp \Re \Im \mho \prime \emptyset \nabla \surd \partial \top \bot
oπϖρϱσςτυϕφχψω\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} o \pi \varpi \rho \varrho \sigma \varsigma \tau \upsilon \phi \varphi \chi \psi \omega
ℵℏıȷℓ℘ℜℑ℧′∅∇√∂⊤⊥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \aleph \hbar \imath \jmath \ell \wp \Re \Im \mho \prime \emptyset \nabla \surd \partial \top \bot
oπϖρϱσςτυϕφχψω\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} o \pi \varpi \rho \varrho \sigma \varsigma \tau \upsilon \phi \varphi \chi \psi \omega
ℵℏıȷℓ℘ℜℑ℧′∅∇√∂⊤⊥\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \aleph \hbar \imath \jmath \ell \wp \Re \Im \mho \prime \emptyset \nabla \surd \partial \top \bot
oπϖρϱσςτυϕφχψω\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} o \pi \varpi \rho \varrho \sigma \varsigma \tau \upsilon \phi \varphi \chi \psi \omega
a^aˇa˘aˊaˋa~aˉa⃗a˙a¨xyz^xyz~\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \hat{a} \check{a} \breve{a} \acute{a} \grave{a} \tilde{a} \bar{a} \vec{a} \dot{a} \ddot{a} \widehat{xyz} \widetilde{xyz}
ΓΔΘΛΞΠΣΥΦΨΩ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \Gamma \Delta \Theta \Lambda \Xi \Pi \Sigma \Upsilon \Phi \Psi \Omega
a^aˇa˘aˊaˋa~aˉa⃗a˙a¨xyz^xyz~\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \hat{a} \check{a} \breve{a} \acute{a} \grave{a} \tilde{a} \bar{a} \vec{a} \dot{a} \ddot{a} \widehat{xyz} \widetilde{xyz}
ΓΔΘΛΞΠΣΥΦΨΩ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \Gamma \Delta \Theta \Lambda \Xi \Pi \Sigma \Upsilon \Phi \Psi \Omega
a^aˇa˘aˊaˋa~aˉa⃗a˙a¨xyz^xyz~\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \hat{a} \check{a} \breve{a} \acute{a} \grave{a} \tilde{a} \bar{a} \vec{a} \dot{a} \ddot{a} \widehat{xyz} \widetilde{xyz}
ΓΔΘΛΞΠΣΥΦΨΩ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \Gamma \Delta \Theta \Lambda \Xi \Pi \Sigma \Upsilon \Phi \Psi \Omega
a^aˇa˘aˊaˋa~aˉa⃗a˙a¨xyz^xyz~\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \hat{a} \check{a} \breve{a} \acute{a} \grave{a} \tilde{a} \bar{a} \vec{a} \dot{a} \ddot{a} \widehat{xyz} \widetilde{xyz}
ΓΔΘΛΞΠΣΥΦΨΩ\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} \Gamma \Delta \Theta \Lambda \Xi \Pi \Sigma \Upsilon \Phi \Psi \Omega
Seite 5/7
Angaben zu den Urhebern und Lizenzbedingungen der einzelnen Bestandteile dieses Dokuments finden Sie unter
https://www.tutory.de/tilecompare/dokument/tile-compare-formeln
Name:
tile-compare Formeln
14.06.2020
⇁⇝⟵⟶⟷⟸⟹⟺⟼↑↓↕\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\rightharpoondown{} {}\leadsto{} {}\longleftarrow{} {}\longrightarrow{} {}\longleftrightarrow{} {}\Longleftarrow{} {}\Longrightarrow{} {}\Longleftrightarrow{} {}\longmapsto{} {}\uparrow{} {}\downarrow{} {}\updownarrow{}
⇁⇝⟵⟶⟷⟸⟹⟺⟼↑↓↕\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\rightharpoondown{} {}\leadsto{} {}\longleftarrow{} {}\longrightarrow{} {}\longleftrightarrow{} {}\Longleftarrow{} {}\Longrightarrow{} {}\Longleftrightarrow{} {}\longmapsto{} {}\uparrow{} {}\downarrow{} {}\updownarrow{}
⇁⇝⟵⟶⟷⟸⟹⟺⟼↑↓↕\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\rightharpoondown{} {}\leadsto{} {}\longleftarrow{} {}\longrightarrow{} {}\longleftrightarrow{} {}\Longleftarrow{} {}\Longrightarrow{} {}\Longleftrightarrow{} {}\longmapsto{} {}\uparrow{} {}\downarrow{} {}\updownarrow{}
⇁⇝⟵⟶⟷⟸⟹⟺⟼↑↓↕\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\rightharpoondown{} {}\leadsto{} {}\longleftarrow{} {}\longrightarrow{} {}\longleftrightarrow{} {}\Longleftarrow{} {}\Longrightarrow{} {}\Longleftrightarrow{} {}\longmapsto{} {}\uparrow{} {}\downarrow{} {}\updownarrow{}
←←→→↔⇐⇒⇔↦↩↪↼↽⇌⇀\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\leftarrow{} {}\gets{} {}\rightarrow{} {}\to{} {}\leftrightarrow{} {}\Leftarrow{} {}\Rightarrow{} {}\Leftrightarrow{} {}\mapsto{} {}\hookleftarrow{} {}\hookrightarrow{} {}\leftharpoonup{} {}\leftharpoondown{} {}\rightleftharpoons{} {}\rightharpoonup{}
←←→→↔⇐⇒⇔↦↩↪↼↽⇌⇀\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\leftarrow{} {}\gets{} {}\rightarrow{} {}\to{} {}\leftrightarrow{} {}\Leftarrow{} {}\Rightarrow{} {}\Leftrightarrow{} {}\mapsto{} {}\hookleftarrow{} {}\hookrightarrow{} {}\leftharpoonup{} {}\leftharpoondown{} {}\rightleftharpoons{} {}\rightharpoonup{}
←←→→↔⇐⇒⇔↦↩↪↼↽⇌⇀\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\leftarrow{} {}\gets{} {}\rightarrow{} {}\to{} {}\leftrightarrow{} {}\Leftarrow{} {}\Rightarrow{} {}\Leftrightarrow{} {}\mapsto{} {}\hookleftarrow{} {}\hookrightarrow{} {}\leftharpoonup{} {}\leftharpoondown{} {}\rightleftharpoons{} {}\rightharpoonup{}
←←→→↔⇐⇒⇔↦↩↪↼↽⇌⇀\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} {}\leftarrow{} {}\gets{} {}\rightarrow{} {}\to{} {}\leftrightarrow{} {}\Leftarrow{} {}\Rightarrow{} {}\Leftrightarrow{} {}\mapsto{} {}\hookleftarrow{} {}\hookrightarrow{} {}\leftharpoonup{} {}\leftharpoondown{} {}\rightleftharpoons{} {}\rightharpoonup{}

Mathematische Operatoren

S={z∈C ∣ ∣z∣<1}andS2=∂S\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} S = \{ z \in \mathbb{C}\, |\, |z| < 1 \} \quad \textrm{and} \quad S_2=\partial{S}
S={z∈C ∣ ∣z∣<1}andS2=∂S\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} S = \{ z \in \mathbb{C}\, |\, |z| < 1 \} \quad \textrm{and} \quad S_2=\partial{S}
S={z∈C ∣ ∣z∣<1}andS2=∂S\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} S = \{ z \in \mathbb{C}\, |\, |z| < 1 \} \quad \textrm{and} \quad S_2=\partial{S}
S={z∈C ∣ ∣z∣<1}andS2=∂S\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} S = \{ z \in \mathbb{C}\, |\, |z| < 1 \} \quad \textrm{and} \quad S_2=\partial{S}
limh→0f(x+h)−f(x)h\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} lim_{h \rightarrow 0 } \frac{f(x+h)-f(x)}{h}
limh→0f(x+h)−f(x)h\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} lim_{h \rightarrow 0 } \frac{f(x+h)-f(x)}{h}
limh→0f(x+h)−f(x)h\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} lim_{h \rightarrow 0 } \frac{f(x+h)-f(x)}{h}
limh→0f(x+h)−f(x)h\gdef\cloze#1{{\raisebox{-.05em}{\colorbox{none}{\color{transparent}{\large{$\displaystyle #1$}}}}}} lim_{h \rightarrow 0 } \frac{f(x+h)-f(x)}{h}