Panduan Lengkap Menulis Ekspresi atau Rumus Matematika dengan Latex
Untuk menuliskan rumus/ekspresi matematika dengan menggunakan latex, kita bisa menggunakan perintah latex dengan dua cara berikut ini :
$#latex kode$
[#latex] kode[/#latex]
hapus tanda #
Di sini saya akan lebih sering menggunakan yang pertama, yaitu $#latex kode$, karena lebih simple, maksudnya, di akhirannya hanya menggunakan tanda $ dolar saja. Tidak panjang-panjang
Ingat!! Hapus tanda # sebelum kata latex
Penulisan Dasar : Subscript, Superscript, Akar Pangkat, Pecahan, dan Sejenisnya
| $#latex a-b+c=d$ | |
| $#latex a \times b=c$ | |
| $#latex a:b=c$ | |
| $#latex \frac{a}{b} =c$ | |
| $#latex a^b$ | |
| $#latex a^{b+c}$ | |
| $#latex a_b$ | |
| $#latex a_{b+1}$ | |
| $#latex a^b_c$ | |
| $#latex a^{b+1}_{c+1}$ | |
| $#latex \sqrt{a}$ | |
| $#latex \sqrt{3}{a}$ | |
| $#latex \sqrt{ \frac{a^2}{3b^3+1}}$ | |
| $#latex \int \, \iiint \, \oint$ | |
| $#latex \lim_{n \to \infty} \frac{1}{n}=0$ | |
| $#latex \int^b_a x^2 \, dx$ | |
| $#latex \sum^{\infty}_{n=1} \frac{1}{n}$ | |
| $#latex \lim \limits_{n \to \infty} \frac{1}{n}=0$ | |
| $#latex \int \limits^b_a x^2 \, dx$ | |
| $#latex \sum \limits^{\infty}_{n=1} \frac{1}{n}$ | |
| $#latex (a)$ | |
| $#latex [a]$ | |
| $#latex \{ a \}$ | |
| $#latex |a|$ | |
| $#latex \{ a \}$ | |
| $#latex [\frac{a}{b}]$ | |
| $#latex \{ \frac{a}{b} \}$ | |
| $#latex \left ( \frac{a}{b} \right )$ | |
| $#latex \left [ \frac{a}{b} \right ]$ | |
| $#latex \left \lbrace \frac{a}{b} \right \rbrace$ | |
| $#latex \left \langle \frac{a}{b} \right \rangle$ | |
| $#latex \left \vert \frac{a}{b} \right \vert$ | |
| $#latex \left \Vert \frac{a}{b} \right \Vert$ | |
| $#latex \left \lfloor \frac{a}{b} \right \rfloor$ | |
| $#latex \left \lceil \frac{a}{b} \right \rceil$ | |
| $#latex \downarrow$ | |
| $#latex \uparrow$ | |
| $#latex \updownarrow$ |
Ingat!! Hapus tanda # sebelum kata latex
Penulisan Simbol atau Tanda Hubung atau Sejenisnya
| $#latex \bar{A}$ | |
| $#latex \hat{a}$ | |
| $#latex \vec{c}$ | |
| $#latex \overline{xy}$ | |
| $#latex \widehat{xy}$ | |
| $#latex \overrightarrow{xy}$ | |
| $#latex \overleftarrow{xy}$ | |
| $#latex \underline{xy}$ | |
| $#latex \overset{a}{b}$ | |
| $#latex \underset{a}{b}$ | |
| $#latex {a \atop b}$ | |
| $#latex {a \choose b}$ | |
| $#latex \overbrace {a+a+ \cdots+a}^{\mbox{n kali}}$ | |
| $#latex \underbrace{a+a+ \cdots +a}_{\mbox{n kali}}$ | |
| $#latex \begin{cases} n, & \mbox{if} n\mbox{ is even} \\ 2n, & \mbox{if} n\mbox{ is odd} \end{cases} $ | |
| $#latex \xleftarrow{a+b}$ | |
| $#latex \xrightarrow{a+b}$ | |
| $#latex \pm$ | |
| $#latex \mp$ | |
| $#latex \div$ | |
| $#latex \otimes$ | |
| $#latex \oplus$ | |
| $#latex \to$ | |
| $#latex \gets$ | |
| $#latex \iff$ | |
| $#latex \cdot$ | |
| $#latex \dots$ | |
| $#latex \cdots$ | |
| $#latex \ne$ | |
| $#latex \equiv$ | |
| $#latex \not$ | |
| $#latex \le$ | |
| $#latex \ge$ | |
| $#latex \sim$ | |
| $#latex \approx$ | |
| $#latex \simeq$ | |
| $#latex \cong$ | |
| $#latex \cap$ | |
| $#latex \cup$ | |
| $#latex \in$ | |
| $#latex \ni$ | |
| $#latex \notin$ | |
| $#latex \forall$ | |
| $#latex \exists$ | |
| $#latex \nexists$ | |
| $#latex \wedge$ | |
| $#latex \vee$ | |
| $#latex \bigwedge$ | |
| $#latex \bigvee$ | |
| $#latex \varnothing$ | |
| $#latex \complement$ | |
| $#latex \subset$ | |
| $#latex \subseteq$ | |
| $#latex \subsetneq$ | |
| $#latex \supset$ | |
| $#latex \supseteq$ | |
| $#latex \supsetneq$ | |
| $#latex \bigcap$ | |
| $#latex \bigcup$ | |
| $#latex \circ$ | |
| $#latex \triangle$ | |
| $#latex \triangledown$ | |
| $#latex \angle$ | |
Ingat!! Hapus tanda # sebelum kata latex
Tambahan
| $#latex \pi$ | |
| $#latex \phi$ | |
| $#latex \rho$ | |
| $#latex \sigma$ | |
| $#latex \epsilon$ | |
| $#latex \delta$ | |
| $#latex \theta$ | |
| $#latex \kappa$ | |
| $#latex \alpha$ | |
| $#latex \beta$ | |
| $#latex \gamma$ | |
| $#latex \omega$ | |
| $#latex \zeta$ | |
| $#latex \eta$ | |
| $#latex \iota$ | |
| $#latex \lambda$ | |
| $#latex \mu$ | |
| $#latex \nu$ | |
| $#latex \xi$ | |
| $#latex \tau$ | |
| $#latex \upsilon$ | |
| $#latex \chi$ | |
| $#latex \psi$ |
Warna dan ukuran
&fg=aa0000&s=2 , s adalah ukuran -4, -3, -2, -1, 1, 2, 3, 4
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=aa0000&s=1$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=00aa00&s=2$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=0000aa&s=3$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=00ff00&s=4$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=00af00&s=-1$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=aaff00&s=-2$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=abcdef&s=-3$
$#latex \lim \limits_{n \to \infty} \frac{1}{n}=0&fg=00af0a&s=-4$
$#latex \begin{array}{ccc} (x+y)(x-y) & = & x^2-xy + yx-y^2 \\ & = & x^2-y^2 \\ (x+y)^2 & = & x^2 + 2xy + y^2 \end{array}$
$#latex \begin{array}{lcr} (x+y)(x-y) & = & x^2-xy + yx-y^2 \\ & = & x^2-y^2 \\ (x+y)^2 & = & x^2 + 2xy + y^2 \end{array}$
$#latex \begin{array}{rcl} (x+y)(x-y) & = & x^2-xy + yx-y^2 \\ & = & x^2-y^2 \\ (x+y)^2 & = & x^2 + 2xy + y^2 \end{array}$
Tentu saja postingan ini akan ditambah terus seiring penulis menulis simbol matematika dengan latex yang terbaru. Semoga bermanfaat.
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