LaTeX 수식 지원¶

MathJax를 사용해 LaTeX 수식을 렌더링합니다.

인라인 수식은 이렇게 표시됩니다: $f(x) = x^2$. 입력은 $f(x) = x^2$ 처럼 $...$ 로 감쌉니다.

블록 수식은 별도 줄에 $$...$$를 사용합니다.

$$
F(x) = \int^a_b \frac{1}{2}x^4
$$

위 입력은 아래처럼 렌더링됩니다.

\[ F(x) = \int^a_b \frac{1}{2}x^4 \]

연산자 · 관계성 기호¶

$\leq$	$\geq$	$<$	$>$
$=$	$\neq$	$\nleq$	$\ngeq$
$\cong$	$\equiv$	$\sim$	$\approx$
$\doteqdot$	$\times$	$+$	$-$
$\div$	$\cdot$	$\ast$	$\pm$
$\mp$	$\circ$	$\oplus$	$\otimes$
$\odot$	$\bigcirc$	$\bigoplus$	$\bigotimes$
$\bigodot$	$\propto$	$\cdots$	$\dots$
$\because$	$\therefore$	$\forall$	$\exists$
$\in$	$\subset$	$\subseteq$	$\notin$
$\supset$	$\supseteq$	$\subsetneq$	$\supsetneq$
$\not\subset$	$\not\supset$	$\not\subseteq$	$\not\supseteq$
$\emptyset$	$\varnothing$	$\oslash$	$\cap$
$\cup$	$\vert$	$\parallel$	$\bot$
$\top$	$\vdots$	$\ddots$	$\circ$
$\bullet$	$\neq$	$\wedge$	$\vee$
$\leftarrow$	$\rightarrow$	$\leftrightarrow$	$\mapsto$
$\Leftarrow$	$\Rightarrow$	$\Leftrightarrow$	$\leftrightarrows$
$\prod$	$\sum$	$\int$	$\oint_{C}$
$\uparrow$	$\downarrow$	$\Uparrow$	$\Downarrow$
$\Longleftarrow$	$\Longrightarrow$	$\Longleftrightarrow$

$\alpha$	$\beta$	$\gamma$	$\delta$
$\epsilon$	$\zeta$	$\eta$	$\theta$
$\iota$	$\kappa$	$\lambda$	$\mu$
$\nu$	$\xi$	$\omicron$	$\pi$
$\rho$	$\sigma$	$\tau$	$\upsilon$
$\phi$	$\chi$	$\psi$	$\omega$
$\Gamma$	$\Delta$	$\Theta$	$\Lambda$
$\Xi$	$\Pi$	$\Sigma$	$\Upsilon$
$\Phi$	$\Psi$	$\Omega$	$\nabla$

I II III IV V VI VII VIII IX X

$\sin$	$\cos$	$\tan$	$\exp$
$\arcsin$	$\arccos$	$\arctan$	$\log$
$\ln$	$\sec$	$\csc$	$\cot$
$\sinh$	$\cosh$	$\tanh$	$\coth$
$\;$	$\min$	$\max$	$\arg$
$\inf$	$\sup$	$\det$	$\lim$
$\deg$	$\sqrt{x}$	$\sqrt[3]{x}$	$\ker$

$\dot{x}$	$\ddot{x}$	$\acute{x}$	$\grave{x}$
$\check{x}$	$\breve{x}$	$\tilde{x}$	$\bar{x}$
$\hat{x}$	$\widehat{x}$	$\vec{x}$

\[ \begin{matrix} x & y \newline z & v \end{matrix} \]

\[ \begin{vmatrix} x & y \newline z & v \end{vmatrix}\]

\[ \begin{pmatrix} x & y \newline z & v \end{pmatrix} \]

\[ \begin{bmatrix} x & y \newline z & v \end{bmatrix} \]

\[ \begin{cases} x, & x > 0 \newline 0, & \text{Otherwise} \end{cases} \]

\[ \begin{aligned} y =& x^2 + x + 2x + 3 -2 \newline =& x^2 + 3x +1 \end{aligned} \]

${\;\;n \choose k\;\;} \;=\; _{n}\mathrm{C}_{k}$

\[ \begin{aligned} \hline \end{aligned} \]

노란형광펜 파랑형광펜 빨강형광펜 초록형광펜 보라형광펜 주황형광펜

\(\leq\)	\(\geq\)	\(<\)	\(>\)
\(=\)	\(\neq\)	\(\nleq\)	\(\ngeq\)
\(\cong\)	\(\equiv\)	\(\sim\)	\(\approx\)
\(\doteqdot\)	\(\times\)	\(+\)	\(-\)
\(\div\)	\(\cdot\)	\(\ast\)	\(\pm\)
\(\mp\)	\(\circ\)	\(\oplus\)	\(\otimes\)
\(\odot\)	\(\bigcirc\)	\(\bigoplus\)	\(\bigotimes\)
\(\bigodot\)	\(\propto\)	\(\cdots\)	\(\dots\)
\(\because\)	\(\therefore\)	\(\forall\)	\(\exists\)
\(\in\)	\(\subset\)	\(\subseteq\)	\(\notin\)
\(\supset\)	\(\supseteq\)	\(\subsetneq\)	\(\supsetneq\)
\(\not\subset\)	\(\not\supset\)	\(\not\subseteq\)	\(\not\supseteq\)
\(\emptyset\)	\(\varnothing\)	\(\oslash\)	\(\cap\)
\(\cup\)	\(\vert\)	\(\parallel\)	\(\bot\)
\(\top\)	\(\vdots\)	\(\ddots\)	\(\circ\)
\(\bullet\)	\(\neq\)	\(\wedge\)	\(\vee\)
\(\leftarrow\)	\(\rightarrow\)	\(\leftrightarrow\)	\(\mapsto\)
\(\Leftarrow\)	\(\Rightarrow\)	\(\Leftrightarrow\)	\(\leftrightarrows\)
\(\prod\)	\(\sum\)	\(\int\)	\(\oint_{C}\)
\(\uparrow\)	\(\downarrow\)	\(\Uparrow\)	\(\Downarrow\)
\(\Longleftarrow\)	\(\Longrightarrow\)	\(\Longleftrightarrow\)

\(\alpha\)	\(\beta\)	\(\gamma\)	\(\delta\)
\(\epsilon\)	\(\zeta\)	\(\eta\)	\(\theta\)
\(\iota\)	\(\kappa\)	\(\lambda\)	\(\mu\)
\(\nu\)	\(\xi\)	\(\omicron\)	\(\pi\)
\(\rho\)	\(\sigma\)	\(\tau\)	\(\upsilon\)
\(\phi\)	\(\chi\)	\(\psi\)	\(\omega\)
\(\Gamma\)	\(\Delta\)	\(\Theta\)	\(\Lambda\)
\(\Xi\)	\(\Pi\)	\(\Sigma\)	\(\Upsilon\)
\(\Phi\)	\(\Psi\)	\(\Omega\)	\(\nabla\)

\(\sin\)	\(\cos\)	\(\tan\)	\(\exp\)
\(\arcsin\)	\(\arccos\)	\(\arctan\)	\(\log\)
\(\ln\)	\(\sec\)	\(\csc\)	\(\cot\)
\(\sinh\)	\(\cosh\)	\(\tanh\)	\(\coth\)
\(\;\)	\(\min\)	\(\max\)	\(\arg\)
\(\inf\)	\(\sup\)	\(\det\)	\(\lim\)
\(\deg\)	\(\sqrt{x}\)	\(\sqrt[3]{x}\)	\(\ker\)

\(\dot{x}\)	\(\ddot{x}\)	\(\acute{x}\)	\(\grave{x}\)
\(\check{x}\)	\(\breve{x}\)	\(\tilde{x}\)	\(\bar{x}\)
\(\hat{x}\)	\(\widehat{x}\)	\(\vec{x}\)