HerunterladenAls PDF Herunterladen

Titeltile-compare Formeln
Autortilecompare
veröffentlicht13.01.2021

Um die Lizenzinformationen zu sehen, klicken Sie bitte den gewünschten Inhalt an.

Gleichungen

y = m \cdot x + b

x^{2} = y^{2} + z^{2}

E = m \cdot c^{2}

y = m \cdot x + b

E = m \cdot c^{2}

x^{2} = y^{2} + z^{2}

y = m \cdot x + b

E = m \cdot c^{2}

x^{2} = y^{2} + z^{2}

y = m \cdot x + b

E = m \cdot c^{2}

x^{2} = y^{2} + z^{2}

3 w = \frac{1}{2} z

3 x + 9 y = - 12

e^{πi} + 1 = 0

3 w = \frac{1}{2} z

e^{πi} + 1 = 0

3 x + 9 y = - 12

\prod_{i = 1}^{n}

3 w = \frac{1}{2} z

e^{πi} + 1 = 0

3 x + 9 y = - 12

3 w = \frac{1}{2} z

e^{πi} + 1 = 0

3 x + 9 y = - 12

p (x) = 3 x^{6} + 14 x^{5} y + 590 x^{4} y^{2} + 19 x^{3} y^{3} - 12 x^{2} y^{4} - 12 x y^{5} + 2 y^{6} - a^{3} b^{3}

p (x) = 3 x^{6} + 14 x^{5} y + 590 x^{4} y^{2} + 19 x^{3} y^{3} - 12 x^{2} y^{4} - 12 x y^{5} + 2 y^{6} - a^{3} b^{3}

p (x) = 3 x^{6} + 14 x^{5} y + 590 x^{4} y^{2} + 19 x^{3} y^{3} - 12 x^{2} y^{4} - 12 x y^{5} + 2 y^{6} - a^{3} b^{3}

p (x) = 3 x^{6} + 14 x^{5} y + 590 x^{4} y^{2} + 19 x^{3} y^{3} - 12 x^{2} y^{4} - 12 x y^{5} + 2 y^{6} - a^{3} b^{3}

\sum_{i = 1}^{\infty} \frac{1}{n ^{s}} = \prod_{p} \frac{1}{1 - p ^{- s}}

(a^{n})^{r + s} = a^{n r + n s}

3 x^{2} + 9 y = 3 a + c

A = \frac{π r ^{2}}{2} = \frac{1}{2} π r^{2}

2 x - 5 y = 8

A = \frac{π r ^{2}}{2} = \frac{1}{2} π r^{2}

3 x^{2} + 9 y = 3 a + c

2 x - 5 y = 8

A = \frac{π r ^{2}}{2} = \frac{1}{2} π r^{2}

2 x - 5 y = 8

3 x^{2} + 9 y = 3 a + c

A = \frac{π r ^{2}}{2} = \frac{1}{2} π r^{2}

2 x - 5 y = 8

3 x^{2} + 9 y = 3 a + c

Matrices

1 a 2 b 3 c

1 a 2 b 3 c

1 a 2 b 3 c

1 a 2 b 3 c

{1 a 2 b 3 c}

{1 a 2 b 3 c}

{1 a 2 b 3 c}

{1 a 2 b 3 c}

1 a 2 b 3 c

1 a 2 b 3 c

1 a 2 b 3 c

1 a 2 b 3 c

[1 a 2 b 3 c]

[1 a 2 b 3 c]

[1 a 2 b 3 c]

[1 a 2 b 3 c]

(1 a 2 b 3 c)

(1 a 2 b 3 c)

(1 a 2 b 3 c)

(1 a 2 b 3 c)

1 a 2 b 3 c

1 a 2 b 3 c

1 a 2 b 3 c

1 a 2 b 3 c

Brackets and parentheses

\overline{n a + c + m b + d}

\overline{n a + c + m b + d}

\overline{n a + c + m b + d}

\overline{n a + c + m b + d}

\underline{a + c} + \underline{b + d} n \lor m

\underline{a + c} + \underline{b + d} n \lor m

\underline{a + c} + \underline{b + d} n \lor m

\underline{a + c} + \underline{b + d} n \lor m

(x + y)

{x + y}

∥ x + y ∥

∣ x + y ∣

[x + y]

⟨ x + y ⟩

(x + y)

{x + y}

∥ x + y ∥

∣ x + y ∣

[x + y]

⟨ x + y ⟩

(x + y)

{x + y}

∥ x + y ∥

∣ x + y ∣

[x + y]

⟨ x + y ⟩

(x + y)

{x + y}

∥ x + y ∥

∣ x + y ∣

[x + y]

⟨ x + y ⟩

Brüche und Binomiale

(k n) = \frac{n !}{k ! ( n - k )!}

f (x) = \frac{1}{2} + \frac{1}{3} + \frac{1}{4} + \frac{1}{5} + \frac{1}{6}

(k n) = \frac{n !}{k ! ( n - k )!}

f (x) = \frac{1}{2} + \frac{1}{3} + \frac{1}{4} + \frac{1}{5} + \frac{1}{6}

(k n) = \frac{n !}{k ! ( n - k )!}

f (x) = \frac{1}{2} + \frac{1}{3} + \frac{1}{4} + \frac{1}{5} + \frac{1}{6}

(k n) = \frac{n !}{k ! ( n - k )!}

f (x) = \frac{1}{2} + \frac{1}{3} + \frac{1}{4} + \frac{1}{5} + \frac{1}{6}

Hochgestellte Zahlen und Indizes

a_{1}^{2} + a_{2}^{2} = a_{3}^{2}

\cap_{i = 1}^{n}

\cup_{i = 1}^{n}

∐_{i = 1}^{n}

a_{1}^{2} + a_{2}^{2} = a_{3}^{2}

\cap_{i = 1}^{n}

\cup_{i = 1}^{n}

∐_{i = 1}^{n}

\prod_{i = 1}^{n}

a_{1}^{2} + a_{2}^{2} = a_{3}^{2}

\cap_{i = 1}^{n}

\cup_{i = 1}^{n}

∐_{i = 1}^{n}

\prod_{i = 1}^{n}

a_{1}^{2} + a_{2}^{2} = a_{3}^{2}

\cap_{i = 1}^{n}

\cup_{i = 1}^{n}

∐_{i = 1}^{n}

\prod_{i = 1}^{n}

\oint_{i = 1}^{n}

0 \int 1 x^{2} + y^{2} d x

(a^{n})^{r + s} = a^{n r + n s}

\oint_{i = 1}^{n}

0 \int 1 x^{2} + y^{2} d x

(a^{n})^{r + s} = a^{n r + n s}

\oint_{i = 1}^{n}

0 \int 1 x^{2} + y^{2} d x

(a^{n})^{r + s} = a^{n r + n s}

\oint_{i = 1}^{n}

0 \int 1 x^{2} + y^{2} d x

\sum_{i = 1}^{\infty} \frac{1}{n ^{s}} = \prod_{p} \frac{1}{1 - p ^{- s}}

x^{2 α} - 1 = y_{ij} + y_{ij}

x^{2 α} - 1 = y_{ij} + y_{ij}

\sum_{i = 1}^{\infty} \frac{1}{n ^{s}} = \prod_{p} \frac{1}{1 - p ^{- s}}

x^{2 α} - 1 = y_{ij} + y_{ij}

\sum_{i = 1}^{\infty} \frac{1}{n ^{s}} = \prod_{p} \frac{1}{1 - p ^{- s}}

x^{2 α} - 1 = y_{ij} + y_{ij}

Symbole

\pm \mp \times \div \cdot * ⋆ † ‡ ⨿ \cap \cup ⊎ ⊓ ⊔ \lor \land ∖ ≀ \circ ∙ ⋄ ⊲ ⊳ ⊴

\pm \mp \times \div \cdot * ⋆ † ‡ ⨿ \cap \cup ⊎ ⊓ ⊔ \lor \land ∖ ≀ \circ ∙ ⋄ ⊲ ⊳ ⊴

\pm \mp \times \div \cdot * ⋆ † ‡ ⨿ \cap \cup ⊎ ⊓ ⊔ \lor \land ∖ ≀ \circ ∙ ⋄ ⊲ ⊳ ⊴

\pm \mp \times \div \cdot * ⋆ † ‡ ⨿ \cap \cup ⊎ ⊓ ⊔ \lor \land ∖ ≀ \circ ∙ ⋄ ⊲ ⊳ ⊴

⊘ ⊙ ◯ □ ◊ △ ▽ ◃ ▹ \oplus ⊖ \otimes

⊘ ⊙ ◯ □ ◊ △ ▽ ◃ ▹ \oplus ⊖ \otimes

⊘ ⊙ ◯ □ ◊ △ ▽ ◃ ▹ \oplus ⊖ \otimes

⊘ ⊙ ◯ □ ◊ △ ▽ ◃ ▹ \oplus ⊖ \otimes

≅ \equiv \propto ≺ ⪯ ∥ \sim ≃ ≍ ⌣ ⌢ ⋈ ≻ ⪰ ∣ ∣ \to x

≅ \equiv \propto ≺ ⪯ ∥ \sim ≃ ≍ ⌣ ⌢ ⋈ ≻ ⪰ ∣ ∣ \to x

≅ \equiv \propto ≺ ⪯ ∥ \sim ≃ ≍ ⌣ ⌢ ⋈ ≻ ⪰ ∣ ∣ \to x

≅ \equiv \propto ≺ ⪯ ∥ \sim ≃ ≍ ⌣ ⌢ ⋈ ≻ ⪰ ∣ ∣ \to x

\leq \leq ≪ \subset \subseteq ⊏ ⊑ \in ⊢ ⊨ \geq \geq ≫ \supset \supseteq ⊐ ⊑ ∋ ⊣ ⊥ \neq = ≐ \approx

\leq \leq ≪ \subset \subseteq ⊏ ⊑ \in ⊢ ⊨ \geq \geq ≫ \supset \supseteq ⊐ ⊑ ∋ ⊣ ⊥ \neq = ≐ \approx

\leq \leq ≪ \subset \subseteq ⊏ ⊑ \in ⊢ ⊨ \geq \geq ≫ \supset \supseteq ⊐ ⊑ ∋ ⊣ ⊥ \neq = ≐ \approx

\leq \leq ≪ \subset \subseteq ⊏ ⊑ \in ⊢ ⊨ \geq \geq ≫ \supset \supseteq ⊐ ⊑ ∋ ⊣ ⊥ \neq = ≐ \approx

\neq < \neq \leq \neq \leq \neq ≪ \neq \subset \neq \subseteq \neq ⊏ \neq ⊑ \neq \in \in / \neq ⊢ \neq ⊨ \neq \geq \neq \geq \neq ≫ \neq \supset \neq \supseteq

\neq < \neq \leq \neq \leq \neq ≪ \neq \subset \neq \subseteq \neq ⊏ \neq ⊑ \neq \in \in / \neq ⊢ \neq ⊨ \neq \geq \neq \geq \neq ≫ \neq \supset \neq \supseteq

\neq < \neq \leq \neq \leq \neq ≪ \neq \subset \neq \subseteq \neq ⊏ \neq ⊑ \neq \in \in / \neq ⊢ \neq ⊨ \neq \geq \neq \geq \neq ≫ \neq \supset \neq \supseteq

\neq < \neq \leq \neq \leq \neq ≪ \neq \subset \neq \subseteq \neq ⊏ \neq ⊑ \neq \in \in / \neq ⊢ \neq ⊨ \neq \geq \neq \geq \neq ≫ \neq \supset \neq \supseteq

\neq ⊐ \neq ⊑ \neq ∋ \neq ⊣ \neq ⊥ \neq \neq = \neq ≐ \neq \approx \neq ≅ \neq \equiv \neq \propto \neq ≺ \neq ⪯ \neq ∥ \neq \sim \neq ≃

\neq ⊐ \neq ⊑ \neq ∋ \neq ⊣ \neq ⊥ \neq \neq = \neq ≐ \neq \approx \neq ≅ \neq \equiv \neq \propto \neq ≺ \neq ⪯ \neq ∥ \neq \sim \neq ≃

\neq ⊐ \neq ⊑ \neq ∋ \neq ⊣ \neq ⊥ \neq \neq = \neq ≐ \neq \approx \neq ≅ \neq \equiv \neq \propto \neq ≺ \neq ⪯ \neq ∥ \neq \sim \neq ≃

\neq ⊐ \neq ⊑ \neq ∋ \neq ⊣ \neq ⊥ \neq \neq = \neq ≐ \neq \approx \neq ≅ \neq \equiv \neq \propto \neq ≺ \neq ⪯ \neq ∥ \neq \sim \neq ≃

\forall\exists\neg♭♮♯∥∠\♣♢♡♠ ⋈ \infty

α β γ δϵ εζ η θϑ ι κλ μν ξ

\forall\exists\neg♭♮♯∥∠\♣♢♡♠ ⋈ \infty

α β γ δϵ εζ η θϑ ι κλ μν ξ

\forall\exists\neg♭♮♯∥∠\♣♢♡♠ ⋈ \infty

α β γ δϵ εζ η θϑ ι κλ μν ξ

\forall\exists\neg♭♮♯∥∠\♣♢♡♠ ⋈ \infty

α β γ δϵ εζ η θϑ ι κλ μν ξ

ℵℏ   ℓ℘ ℜℑ ℧'\emptyset\nabla\sqrt \partial ⊤⊥

o πϖ ρϱ σ ς τυ ϕφ χ ψ ω

ℵℏ   ℓ℘ ℜℑ ℧'\emptyset\nabla\sqrt \partial ⊤⊥

o πϖ ρϱ σ ς τυ ϕφ χ ψ ω

ℵℏ   ℓ℘ ℜℑ ℧'\emptyset\nabla\sqrt \partial ⊤⊥

o πϖ ρϱ σ ς τυ ϕφ χ ψ ω

ℵℏ   ℓ℘ ℜℑ ℧'\emptyset\nabla\sqrt \partial ⊤⊥

o πϖ ρϱ σ ς τυ ϕφ χ ψ ω

\overset{a}{^} \overset{a}{ˇ} \overset{a}{˘} \overset{a}{ˊ} \overset{a}{ˋ} \tilde{a} \overset{a}{ˉ} a \overset{a}{˙} \overset{a}{¨} x yz x yz

ΓΔΘΛΞΠΣΥΦΨΩ

\overset{a}{^} \overset{a}{ˇ} \overset{a}{˘} \overset{a}{ˊ} \overset{a}{ˋ} \tilde{a} \overset{a}{ˉ} a \overset{a}{˙} \overset{a}{¨} x yz x yz

ΓΔΘΛΞΠΣΥΦΨΩ

\overset{a}{^} \overset{a}{ˇ} \overset{a}{˘} \overset{a}{ˊ} \overset{a}{ˋ} \tilde{a} \overset{a}{ˉ} a \overset{a}{˙} \overset{a}{¨} x yz x yz

ΓΔΘΛΞΠΣΥΦΨΩ

\overset{a}{^} \overset{a}{ˇ} \overset{a}{˘} \overset{a}{ˊ} \overset{a}{ˋ} \tilde{a} \overset{a}{ˉ} a \overset{a}{˙} \overset{a}{¨} x yz x yz

ΓΔΘΛΞΠΣΥΦΨΩ

⇁ ⇝ ⟵ ⟶ ⟷ ⟸ ⟹ ⟺ ⟼ ↑ ↓ ↕

⇁ ⇝ ⟵ ⟶ ⟷ ⟸ ⟹ ⟺ ⟼ ↑ ↓ ↕

⇁ ⇝ ⟵ ⟶ ⟷ ⟸ ⟹ ⟺ ⟼ ↑ ↓ ↕

⇁ ⇝ ⟵ ⟶ ⟷ ⟸ ⟹ ⟺ ⟼ ↑ ↓ ↕

\leftarrow \leftarrow \to \to \leftrightarrow \Leftarrow \Rightarrow \Leftrightarrow \mapsto ↩ ↪ ↼ ↽ ⇌ ⇀

\leftarrow \leftarrow \to \to \leftrightarrow \Leftarrow \Rightarrow \Leftrightarrow \mapsto ↩ ↪ ↼ ↽ ⇌ ⇀

\leftarrow \leftarrow \to \to \leftrightarrow \Leftarrow \Rightarrow \Leftrightarrow \mapsto ↩ ↪ ↼ ↽ ⇌ ⇀

\leftarrow \leftarrow \to \to \leftrightarrow \Leftarrow \Rightarrow \Leftrightarrow \mapsto ↩ ↪ ↼ ↽ ⇌ ⇀

Mathematische Operatoren

S = {z \in C ∣ ∣ z ∣ < 1} and S_{2} = \partial S

S = {z \in C ∣ ∣ z ∣ < 1} and S_{2} = \partial S

S = {z \in C ∣ ∣ z ∣ < 1} and S_{2} = \partial S

S = {z \in C ∣ ∣ z ∣ < 1} and S_{2} = \partial S

l i m_{h \to 0} \frac{f ( x + h ) - f ( x )}{h}

l i m_{h \to 0} \frac{f ( x + h ) - f ( x )}{h}

l i m_{h \to 0} \frac{f ( x + h ) - f ( x )}{h}

l i m_{h \to 0} \frac{f ( x + h ) - f ( x )}{h}

s in (a + b) = sin (a) cos (b) + cos (a) sin (b)

x \in M_{R}

s in (a + b) = sin (a) cos (b) + cos (a) sin (b)

s in (a + b) = sin (a) cos (b) + cos (a) sin (b)

x \in M_{R}

s in (a + b) = sin (a) cos (b) + cos (a) sin (b)

x \in M_{R}

Chemische Formeln

x \in M_{R}

CO X_{2} + C above below 2 CO

CO X_{2} + C 2 CO

CO X_{2} + C above below 2 CO

CO X_{2} + C 2 CO

CO X_{2} + C above below 2 CO

CO X_{2} + C 2 CO

CO X_{2} + C above below 2 CO

CO X_{2} + C 2 CO

A \cdot \cdot \cdot B \cdot \cdot \cdot \cdot C

A \cdot \cdot \cdot B \cdot \cdot \cdot \cdot C

A \cdot \cdot \cdot B \cdot \cdot \cdot \cdot C

A \cdot \cdot \cdot B \cdot \cdot \cdot \cdot C

2 C u_{2} S_{(s)} + 3 O_{2 (g)} \to 2 S O_{2 (g)} + 2 C u_{2} O_{(s)}

2 C u_{2} S_{(s)} + 3 O_{2 (g)} \to 2 S O_{2 (g)} + 2 C u_{2} O_{(s)}

2 C u_{2} S_{(s)} + 3 O_{2 (g)} \to 2 S O_{2 (g)} + 2 C u_{2} O_{(s)}

2 C u_{2} S_{(s)} + 3 O_{2 (g)} \to 2 S O_{2 (g)} + 2 C u_{2} O_{(s)}

[Cu (NH X_{3}) X_{4}] SO X_{4} \cdot 2 H X_{2} O

A \to B \leftarrow C

X = Y \equiv Z

[Cu (NH X_{3}) X_{4}] SO X_{4} \cdot 2 H X_{2} O

X = Y \equiv Z

A \to B \leftarrow C

[Cu (NH X_{3}) X_{4}] SO X_{4} \cdot 2 H X_{2} O

X = Y \equiv Z

A \to B \leftarrow C

[Cu (NH X_{3}) X_{4}] SO X_{4} \cdot 2 H X_{2} O

X = Y \equiv Z

A \to B \leftarrow C

x