Ajutor: formule matematice TeX

în engleză

 img.tex {vertical-align: middle; }
 $ax^{2}+bx+c=0$  $la$   $X$   $2$   $+$   $b$   $X$   $+$   $c$   $=$   $0$   ${\ displaystyle ax ^ {2} + bx + c = 0}$   $ax ^ {2} + bx + c = 0$ 

<math> ax ^ 2 + bx + c = 0 </math>

 $x_{1,2}={\frac {-b\pm {\sqrt {b^{2}-4ac}}}{2a}}$  $X$   $1$   $,$   $2$   $=$   $-$   $b$   $\pm$   $b$   $2$   $-$   $4$   $la$   $c$   $2$   $la$   ${\ displaystyle x_ {1,2} = {\ frac {-b \ pm {\ sqrt {b ^ {2} -4ac}}} {2a}}}$   $x _ {{1,2}} = {\ frac {-b \ pm {\ sqrt {b ^ {2} -4ac}}} {2a}}$ 

<math> x_ {1,2} = \ frac {-b \ pm \ sqrt {b ^ 2-4ac}} {2a} </math>

 ${\sqrt {256}}=16$  $256$   $=$   $16$   ${\ displaystyle {\ sqrt {256}} = 16}$   $\ sqrt {256} = 16$ 

<math> \ sqrt {256} = 16 </math>

 ${\sqrt[{5}]{32}}=2$  $32$   $5$   $=$   $2$   ${\ displaystyle {\ sqrt [{5}] {32}} = 2}$   $\ sqrt [5] {32} = 2$ 

<math> \ sqrt [5] {32} = 2 </math>

 ${\begin{cases}3x-y+8=0\\7-6x+12y=0\\\end{cases}}$  ${$    $3$   $X$   $-$   $y$   $+$   $8$   $=$   $0$   $7$   $-$   $6$   $X$   $+$   $12$   $y$   $=$   $0$   ${\ displaystyle {\ begin {cases} 3x-y + 8 = 0 \\ 7-6x + 12y = 0 \\\ end {cases}}}$   ${\ displaystyle {\ begin {cases} 3x-y + 8 = 0 \\ 7-6x + 12y = 0 \\\ end {cases}}}$              

<math> \ begin {cases} 3x-y + 8 = 0 \\
7-6x + 12y = 0 \\
\ end {cases} </math>

 $\log _{a}{b}={\frac {\log _{c}{b}}{\log _{c}{a}}}$  $Buturuga$   $la$    $b$   $=$   $Buturuga$   $c$    $b$   $Buturuga$   $c$    $la$   ${\ displaystyle \ log _ {a} {b} = {\ frac {\ log _ {c} {b}} {\ log _ {c} {a}}}}$   $\ log_ {a} {b} = \ frac {\ log_ {c} {b}} {\ log_ {c} {a}}$ 

<math> \ log_ {a} {b} = \ frac {\ log_ {c} {b}} {\ log_ {c} {a}} </math>

 $2=\left[{\frac {\left(3-x\right)\times 2}{3-x}}\right]$  $2$   $=$   $[$   $($   $3$   $-$   $X$   $)$   $\times$   $2$   $3$   $-$   $X$   $]$   ${\ displaystyle 2 = \ left [{\ frac {\ left (3-x \ right) \ times 2} {3-x}} \ right]}$   $2 = \ left [{\ frac {\ left (3-x \ right) \ times 2} {3-x}} \ right]$ 

<math> 2 = \ left [\ frac {\ left (3-x \ right) \ times 2} {3-x} \ right] </math>

 $\int _{a}^{x}\int _{a}^{s}f(y)\,dy\,ds=\int _{a}^{x}f(y)(x-y)\,dy$  $\int$   $la$   $X$   $\int$   $la$   $s$   $f$   $($   $y$   $)$   $d$   $y$   $d$   $s$   $=$   $\int$   $la$   $X$   $f$   $($   $y$   $)$   $($   $X$   $-$   $y$   $)$   $d$   $y$   ${\ displaystyle \ int _ {a} ^ {x} \ int _ {a} ^ {s} f (y) \, dy \, ds = \ int _ {a} ^ {x} f (y) (xy ) \, dy}$   $\ int _ {a} ^ {x} \ int _ {a} ^ {s} f (y) \, dy \, ds = \ int _ {a} ^ {x} f (y) (xy) \, dy$ 

<math> \ int_a ^ x \ int_a ^ sf (y) \, dy \, ds = \ int_a ^ xf (y) (xy) \, dy </math>

 $\sum _{m=1}^{\infty }\sum _{n=1}^{\infty }{\frac {m^{2}\,n}{3^{m}\left(m\,3^{n}+n\,3^{m}\right)}}$  $\sum$   $m$   $=$   $1$   $\infty$   $\sum$   $n$   $=$   $1$   $\infty$   $m$   $2$   $n$   $3$   $m$   $($   $m$   $3$   $n$   $+$   $n$   $3$   $m$   $)$   ${\ displaystyle \ sum _ {m = 1} ^ {\ infty} \ sum _ {n = 1} ^ {\ infty} {\ frac {m ^ {2} \, n} {3 ^ {m} \ left (m \, 3 ^ {n} + n \, 3 ^ {m} \ dreapta)}}}$   $\ sum _ {{m = 1}} ^ {\ infty} \ sum _ {{n = 1}} ^ {\ infty} {\ frac {m ^ {2} \, n} {3 ^ {m} \ stânga (m \, 3 ^ {n} + n \, 3 ^ {m} \ dreapta)}}$ 

<math> \ sum_ {m = 1} ^ \ infty \ sum_ {n = 1} ^ \ infty \ frac {m ^ 2 \, n}
{3 ^ m \ left (m \, 3 ^ n + n \, 3 ^ m \ right)} </math>

 $u''+p(x)u'+q(x)u=f(x),\quad x>a$  $tu$   $″$   $+$   $p$   $($   $X$   $)$   $tu$   $'$   $+$   $q$   $($   $X$   $)$   $tu$   $=$   $f$   $($   $X$   $)$   $,$   $X$   $>$   $la$   ${\ displaystyle u '' + p (x) u '+ q (x) u = f (x), \ quad x> a}$   $u '' + p (x) u '+ q (x) u = f (x), \ quad x> a$ 

<math> u '' + p (x) u '+ q (x) u = f (x), \ quad x> a </math>

 $|{\bar {z}}|=|z|,|({\bar {z}})^{n}|=|z|^{n},\arg(z^{n})=n\arg(z)$  $|$   $z$   $¯$   $|$   $=$   $|$   $z$   $|$   $,$   $|$   $($   $z$   $¯$   $)$   $n$   $|$   $=$   $|$   $z$   $|$   $n$   $,$   $arg$    $($   $z$   $n$   $)$   $=$   $n$   $arg$    $($   $z$   $)$   ${\ displaystyle | {\ bar {z}} | = | z |, | ({\ bar {z}}) ^ {n} | = | z | ^ {n}, \ arg (z ^ {n}) = n \ arg (z)}$   $| {\ bar {z}} | = | z |, | ({\ bar {z}}) ^ {n} | = | z | ^ {n}, \ arg (z ^ {n}) = n \ arg (z)$ 

<math> | \ bar {z} | = | z |, | (\ bar {z}) ^ n | = | z | ^ n, \ arg (z ^ n) = n \ arg (z) </math>

 $\lim _{z\rightarrow z_{0}}f(z)=f(z_{0})$  $lim$   $z$   $\to$   $z$   $0$   $f$   $($   $z$   $)$   $=$   $f$   $($   $z$   $0$   $)$   ${\ displaystyle \ lim _ {z \ rightarrow z_ {0}} f (z) = f (z_ {0})}$   $\ lim _ {{z \ rightarrow z_ {0}}} f (z) = f (z_ {0})$ 

<lim_ {z \ rightarrow z_0} f (z) = f (z_0) </math>

 <lim> {lim _ {(x, y) \ to (x_0, y_0)} f (x, y) = f (x_0, y_0) </math>

 <math> \ lim _ {\ mathbf {x} \ to \ mathbf {x} _0} f (\ mathbf {x}) = f (\ mathbf {x} _0) </math>

 $\phi _{n}(\kappa )={\frac {1}{4\pi ^{2}\kappa ^{2}}}\int _{0}^{\infty }{\frac {\sin(\kappa R)}{\kappa R}}{\frac {\partial }{\partial R}}\left[R^{2}{\frac {\partial D_{n}(R)}{\partial R}}\right]\,dR$  $ϕ$   $n$   $($   $κ$   $)$   $=$   $1$   $4$   $π$   $2$   $κ$   $2$   $\int$   $0$   $\infty$   $păcat$    $($   $κ$   $R.$   $)$   $κ$   $R.$   $\partial$   $\partial$   $R.$   $[$   $R.$   $2$   $\partial$   $D.$   $n$   $($   $R.$   $)$   $\partial$   $R.$   $]$   $d$   $R.$   ${\ displaystyle \ phi _ {n} (\ kappa) = {\ frac {1} {4 \ pi ^ {2} \ kappa ^ {2}}} \ int _ {0} ^ {\ infty} {\ frac {\ sin (\ kappa R)} {\ kappa R}} {\ frac {\ partial} {\ partial R}} \ left [R ^ {2} {\ frac {\ partial D_ {n} (R)} {\ partial R}} \ right] \, dR}$   $\ phi _ {n} (\ kappa) = {\ frac {1} {4 \ pi ^ {2} \ kappa ^ {2}}} \ int _ {0} ^ {\ infty} {\ frac {\ sin (\ kappa R)} {\ kappa R}} {\ frac {\ partial} {\ partial R}} \ left [R ^ {2} {\ frac {\ partial D_ {n} (R)} {\ partial R}} \ dreapta] \, dR$ 

<math> \ phi_n (\ kappa) = \ frac {1} {4 \ pi ^ 2 \ kappa ^ 2} \ int_0 ^ \ infty
\ frac {\ sin (\ kappa R)} {\ kappa R} \ frac {\ partial} {\ partial R} \ left [R ^ 2 \ frac {\ partial
D_n (R)} {\ partial R} \ right] \, dR </math>

 $\phi _{n}(\kappa )=0,\!033\,C_{n}^{2}\,\kappa ^{-11/3},\quad {\frac {1}{L_{0}}}\ll \kappa \ll {\frac {1}{l_{0}}}$  $ϕ$   $n$   $($   $κ$   $)$   $=$   $0$   $,$   $033$   $C.$   $n$   $2$   $κ$   $-$   $11$   $/$   $3$   $,$   $1$   $L$   $0$   $≪$   $κ$   $≪$   $1$   $L$   $0$   ${\ displaystyle \ phi _ {n} (\ kappa) = 0, \! 033 \, C_ {n} ^ {2} \, \ kappa ^ {- 11/3}, \ quad {\ frac {1} { L_ {0}}} \ ll \ kappa \ ll {\ frac {1} {l_ {0}}}}$   $\ phi _ {n} (\ kappa) = 0, \! 033 \, C_ {n} ^ {2} \, \ kappa ^ {{- 11/3}}, \ quad {\ frac {1} {L_ {0}}} \ ll \ kappa \ ll {\ frac {1} {l_ {0}}}$ 

<math> \ phi_n (\ kappa) = 0, \! 033 \, C_n ^ 2 \, \ kappa ^ {- 11/3},
  \ quad \ frac {1} {L_0} \ ll \ kappa \ ll \ frac {1} {l_0} </math>

 $f(x)={\begin{cases}1&-1\leq x<0\\{\frac {1}{2}}&x=0\\x&0<x\leq 1\end{cases}}$  $f$   $($   $X$   $)$   $=$   ${$    $1$   $-$   $1$   $\leq$   $X$   $<$   $0$   $1$   $2$   $X$   $=$   $0$   $X$   $0$   $<$   $X$   $\leq$   $1$   ${\ displaystyle f (x) = {\ begin {cases} 1 & -1 \ leq x <0 \\ {\ frac {1} {2}} & x = 0 \\ x & 0 <x \ leq 1 \ sfârșit {cazuri}}}$   ${\ displaystyle f (x) = {\ begin {cases} 1 & -1 \ leq x <0 \\ {\ frac {1} {2}} & x = 0 \\ x & 0 <x \ leq 1 \ sfârșit {cazuri}}}$ 

f (x) = \ begin {cases} 1 & -1 \ le x <0 \\
\ frac {1} {2} & x = 0 \\ x & 0 <x \ le 1 \ end {cases}

 ${}_{p}F_{q}(a_{1},\dots ,a_{p};c_{1},\cdots ,c_{q};z)=\sum _{n=0}^{\infty }{\frac {(a_{1})_{n}\cdots (a_{p})_{n}}{(c_{1})_{n}\cdots (c_{q})_{n}}}{\frac {z^{n}}{n!}}$  $p$   $F.$   $q$   $($   $la$   $1$   $,$   $...$   $,$   $la$   $p$   $;$   $c$   $1$   $,$   $\dots$   $,$   $c$   $q$   $;$   $z$   $)$   $=$   $\sum$   $n$   $=$   $0$   $\infty$   $($   $la$   $1$   $)$   $n$   $\dots$   $($   $la$   $p$   $)$   $n$   $($   $c$   $1$   $)$   $n$   $\dots$   $($   $c$   $q$   $)$   $n$   $z$   $n$   $n$   $!$   ${\ displaystyle {} _ {p} F_ {q} (a_ {1}, \ dots, a_ {p}; c_ {1}, \ cdots, c_ {q}; z) = \ sum _ {n = 0 } ^ {\ infty} {\ frac {(a_ {1}) _ {n} \ cdots (a_ {p}) _ {n}} {(c_ {1}) _ {n} \ cdots (c_ {q }) _ {n}}} {\ frac {z ^ {n}} {n!}}}$   ${\ displaystyle {} _ {p} F_ {q} (a_ {1}, \ dots, a_ {p}; c_ {1}, \ cdots, c_ {q}; z) = \ sum _ {n = 0 } ^ {\ infty} {\ frac {(a_ {1}) _ {n} \ cdots (a_ {p}) _ {n}} {(c_ {1}) _ {n} \ cdots (c_ {q }) _ {n}}} {\ frac {z ^ {n}} {n!}}}$ 

 <math> {} _pF_q (a_1, \ cdots, a_p; c_1, \ cdots, c_q; z) = \ sum_ {n = 0} ^ \ infty
\ frac {(a_1) _n \ cdots (a_p) _n} {(c_1) _n \ cdots (c_q) _n} \ frac {z ^ n} {n!} </math>

Caracteristică	Sintaxă	Cum arată
Accente	\ acute {a} \ quad \ grave {a} \ quad \ short {a} \ quad \ check {a} \ quad \ tilde {a} \ quad \ hat {a}	${\acute {a}}\quad {\grave {a}}\quad {\breve {a}}\quad {\check {a}}\quad {\tilde {a}}\quad {\hat {a}}$ ${\ displaystyle {\ acute {a}} \ quad {\ grave {a}} \ quad {\ short {a}} \ quad {\ check {a}} \ quad {\ tilde {a}} \ quad {\ pălărie {a}}}$ ${\ acute {a}} \ quad {\ grave {a}} \ quad {\ short {a}} \ quad {\ check {a}} \ quad {\ tilde {a}} \ quad {\ hat {a }}$
Funcții elementare (metodă corectă)	\ sin x + \ ln y + \ operatorname {sgn} \, z \ sin a \ \ cos b \ \ tan c \ \ cot d \ \ sec e \ \ csc f \ sinh g \ \ cosh h \ \ tanh i \ \ coth j \ arcsin k \ \ arccos l \ \ arctan m \ lim n \ \ limsup sau \ \ liminf p \ min q \ \ max r \ \ inf s \ \ sup t \ exp u \ \ lg v \ \ log w \ ker x \ \ deg x \ gcd x \ Pr x \ \ det x \ hom x \ \ arg x \ dim x	$\sin x+\ln y+\operatorname {sgn} \,z$ ${\ displaystyle \ sin x + \ ln y + \ operatorname {sgn} \, z}$ $\ sin x + \ ln y + \ operatorname {sgn} \, z$ $\sin a\ \cos b\ \tan c\ \cot d\ \sec e\ \csc f$ ${\ displaystyle \ sin a \ \ cos b \ \ tan c \ \ cot d \ \ sec e \ \ csc f}$ $\ sin a \ \ cos b \ \ tan c \ \ cot d \ \ sec e \ \ csc f$ $\sinh g\ \cosh h\ \tanh i\ \coth j$ ${\ displaystyle \ sinh g \ \ cosh h \ \ tanh i \ \ coth j}$ $\ sinh g \ \ cosh h \ \ tanh i \ \ coth j$ $\arcsin k\ \arccos l\ \arctan m$ ${\ displaystyle \ arcsin k \ \ arccos l \ \ arctan m}$ $\ arcsin k \ \ arccos l \ \ arctan m$ $\lim n\ \limsup o\ \liminf p$ ${\ displaystyle \ lim n \ \ limsup sau \ \ liminf p}$ $\ lim n \ \ limsup sau \ \ liminf p$ $\min q\ \max r\ \inf s\ \sup t$ ${\ displaystyle \ min q \ \ max r \ \ inf s \ \ sup t}$ $\ min q \ \ max r \ \ inf s \ \ sup t$ $\exp u\ \lg v\ \log w$ ${\ displaystyle \ exp u \ \ lg v \ \ log w}$ $\ exp u \ \ lg v \ \ log w$ $\ker x\ \deg x\gcd x\Pr x\ \det x\hom x\ \arg x\dim x$ ${\ displaystyle \ ker x \ \ deg x \ gcd x \ Pr x \ \ det x \ hom x \ \ arg x \ dim x}$ $\ ker x \ \ deg x \ gcd x \ Pr x \ \ det x \ hom x \ \ arg x \ dim x$
Funcții elementare (metodă incorectă)	sin x + ln y + sgn z	$sinx+lny+sgnz$ ${\ displaystyle sinx + lny + sgnz}$ $sinx + lny + sgnz$
Aritmetica ceasului	s_k \ equiv 0 \ pmod {m} a \ bmod b	$s_{k}\equiv 0{\pmod {m}}$ ${\ displaystyle s_ {k} \ equiv 0 {\ pmod {m}}}$ $s_ {k} \ equiv 0 {\ pmod {m}}$ $a{\bmod {b}}$ ${\ displaystyle a {\ bmod {b}}}$ $a {\ bmod b}$
Derivate	\ nabla \ partial x dx \ dot x \ ddot y	$\nabla \;\partial x\;dx\;{\dot {x}}\;{\ddot {y}}$ ${\ displaystyle \ nabla \; \ partial x \; dx \; {\ dot {x}} \; {\ ddot {y}}}$ $\ nabla \; \ partial x \; dx \; {\ dot x} \; {\ ddot y}$
Seturi	\ forall \ există \ goal \ emptyset \ varnothing \ in \ ni \ not \ in \ notin \ subset \ subseteq \ not \ subseteq \ supset \ supseteq \ cap \ bigcap \ cup \ bigcup \ biguplus \ times \ setminus \ smallsetminus	$\forall \;\exists \;\emptyset \;\emptyset \;\varnothing \in \ni \not \in \notin$ ${\ displaystyle \ forall \; \ exists \; \ emptyset \; \ emptyset \; \ varnothing \ in \ ni \ not \ in \ notin}$ $\ forall \; \ există \; \ emptyset \; \ emptyset \; \ varnothing \ in \ ni \ not \ in \ notin$ $\subset \subseteq \not \subseteq \supset \supseteq \cap \bigcap \cup \bigcup \biguplus \times \setminus \smallsetminus$ ${\ displaystyle \ subset \ subseteq \ not \ subseteq \ supset \ supseteq \ cap \ bigcap \ cup \ bigcup \ biguplus \ times \ setminus \ smallsetminus}$ $\ subset \ subseteq \ not \ subseteq \ supset \ supseteq \ cap \ bigcap \ cup \ bigcup \ biguplus \ times \ setminus \ smallsetminus$
Seturi	\ sqsubset \ sqsubseteq \ sqsupset \ sqsupseteq \ sqcap \ sqcup \ bigsqcup	$\sqsubset \sqsubseteq \sqsupset \sqsupseteq \sqcap \sqcup \bigsqcup$ ${\ displaystyle \ sqsubset \ sqsubseteq \ sqsupset \ sqsupseteq \ sqcap \ sqcup \ bigsqcup}$ $\ sqsubset \ sqsubseteq \ sqsupset \ sqsupseteq \ sqcap \ sqcup \ bigsqcup$
Logică	p \ land \ wedge \ bigwedge \ bar {q} \ to p \ lor \ vee \ bigvee \ lnot \ neg q	$p\land \wedge \;\bigwedge \;{\bar {q}}\to p\lor \vee \;\bigvee \;\lnot \;\neg q$ ${\ displaystyle p \ land \ wedge \; \ bigwedge \; {\ bar {q}} \ to p \ lor \ vee \; \ bigvee \; \ lnot \; \ neg q}$ $p \ land \ wedge \; \ bigwedge \; {\ bar {q}} \ to p \ lor \ vee \; \ bigvee \; \ lnot \; \ neg q$
Radicali	\ sqrt {2} \ approx 1 {,} 4	${\sqrt {2}}\approx 1{,}4$ ${\ displaystyle {\ sqrt {2}} \ approx 1 {,} 4}$ ${\ sqrt {2}} \ approx 1 {,} 4$
Radicali	\ sqrt [n] {x}	${\sqrt[{n}]{x}}$ ${\ displaystyle {\ sqrt [{n}] {x}}}$ ${\ sqrt [{n}] {x}}$
Simboluri relaționale	\ sim \ approx \ simeq \ cong \ doteq \ le <\ ll \ dd \ ge> \ equiv \ not \ equiv \ ne \ propto \ pm \ mp	$\sim \;\approx \;\simeq \;\cong \;\doteq \;\leq \;<\;\ll \;\gg \;\geq \;>\;\equiv \;\not \equiv \;\neq \;\propto \;\pm \;\mp$ ${\ displaystyle \ sim \; \ approx \; \ simeq \; \ cong \; \ doteq \; \ leq \; <\; \ ll \; \ gg \; \ geq \;> \; \ equiv \; \ not \ equiv \; \ neq \; \ propto \; \ pm \; \ mp}$ ${\ displaystyle \ sim \; \ approx \; \ simeq \; \ cong \; \ doteq \; \ leq \; <\; \ ll \; \ gg \; \ geq \;> \; \ equiv \; \ not \ equiv \; \ neq \; \ propto \; \ pm \; \ mp}$
Simboluri geometrice	\ Diamond \ Box \ triangle \ angle \ perp \ mid \ nmid \ \| 45 ^ \ circ	$\Diamond \;\Box \;\triangle \;\angle \;\perp \;\mid \;\nmid \;\\|\;45^{\circ }$ ${\ displaystyle \ Diamond \; \ Box \; \ triangle \; \ angle \; \ perp \; \ mid \; \ nmid \; \ \| \; 45 ^ {\ circ}}$ $\ Diamant \; \ Cutie \; \ triunghi \; \ unghi \; \ perp \; \ mijloc \; \ nmid \; \ \| \; 45 ^ {\ circ}$
Săgeți	\ leftarrow \ devine \ rightarrow \ la \ leftrightarrow \ longleftarrow \ longrightarrow \ mapsto \ longmapsto \ hookrightarrow \ hookleftarrow \ nearrow \ searrow \ swarrow \ nwarrow \ uparrow \ downarrow \ updownarrow \ leftrightarrows	$\leftarrow \;\gets \;\rightarrow \;\to \;\leftrightarrow$ ${\ displaystyle \ leftarrow \; \ gets \; \ rightarrow \; \ to \; \ leftrightarrow}$ $\ leftarrow \; \ gets \; \ rightarrow \; \ to \; \ leftrightarrow$ $\longleftarrow \;\longrightarrow$ ${\ displaystyle \ longleftarrow \; \ longrightarrow}$ $\ longleftarrow \; \ longrightarrow$ $\mapsto \;\longmapsto \;\hookrightarrow \;\hookleftarrow$ ${\ displaystyle \ mapsto \; \ longmapsto \; \ hookrightarrow \; \ hookleftarrow}$ $\ mapsto \; \ longmapsto \; \ hookrightarrow \; \ hookleftarrow$ $\nearrow \;\searrow \;\swarrow \;\nwarrow$ ${\ displaystyle \ nearrow \; \ searrow \; \ swarrow \; \ nwarrow}$ $\ nearrow \; \ searrow \; \ swarrow \; \ nwarrow$ $\uparrow \;\downarrow \;\updownarrow \ \;\leftrightarrows$ ${\ displaystyle \ uparrow \; \ downarrow \; \ updownarrow \ \; \ leftrightarrows}$ $\ uparrow \; \ downarrow \; \ updownarrow \ \; \ leftrightarrows$
	\ rightharpoonup \ rightharpoondown \ leftharpoonup \ leftharpoondown \ upharpoonleft \ upharpoonright \ downharpoonleft \ downharpoonright	$\rightharpoonup \;\rightharpoondown \;\leftharpoonup \;\leftharpoondown \;\upharpoonleft \;\upharpoonright \;\downharpoonleft \;\downharpoonright$ ${\ displaystyle \ rightharpoonup \; \ rightharpoondown \; \ leftharpoonup \; \ leftharpoondown \; \ upharpoonleft \; \ upharpoonright \; \ downharpoonleft \; \ downharpoonright}$ $\ rightharpoonup \; \ rightharpoondown \; \ leftharpoonup \; \ leftharpoondown \; \ upharpoonleft \; \ upharpoonright \; \ downharpoonleft \; \ downharpoonright$
	\ Leftarrow \ Rightarrow \ Leftrightarrow \ Longleftarrow \ Longrightarrow \ Longleftrightarrow (sau \ if) \ Uparrow \ Downarrow \ Updownarrow	$\Leftarrow \;\Rightarrow \;\Leftrightarrow$ ${\ displaystyle \ Leftarrow \; \ Rightarrow \; \ Leftrightarrow}$ $\ Leftarrow \; \ Rightarrow \; \ Leftrightarrow$ $\Longleftarrow \;\Longrightarrow \;\Longleftrightarrow (o\iff )$ ${\ displaystyle \ Longleftarrow \; \ Longrightarrow \; \ Longleftrightarrow (sau \ if)}$ $\ Longleftarrow \; \ Longrightarrow \; \ Longleftrightarrow (sau \ if)$ $\Uparrow \;\Downarrow \;\Updownarrow$ ${\ displaystyle \ Uparrow \; \ Downarrow \; \ Updownarrow}$ $\ Uparrow \; \ Downarrow \; \ Updownarrow$
Simboluri speciale	\ eth \ S \ P \% \ dagger \ ddagger \ star * \ ldots \ smile \ frown \ wr \ oplus \ bigoplus \ otimes \ bigotimes \ cdot \ circ \ bullet \ bigodot \ triangleleft \ triangleright \ infty \ bot \ top \ vdash \ vDash \ Vdash \ models \ lVert \ rVert \ imath \ hbar \ ell \ mho \ Finv \ Re \ Im \ wp \ complement \ quad \ diamondsuit \ heartsuit \ clubsuit \ spadesuit \ Game \ quad \ flat \ natural \ sharp	$\eth \;\S \;\P \;\%\;\dagger \;\ddagger \;\star \;\;\ldots$ ${\ displaystyle \ eth \; \ S \; \ P \; \% \; \ dagger \; \ ddagger \; \ star \; \; \ ldots}$ $\ eth \; \ S \; \ P \; \% \; \ dagger \; \ ddagger \; \ star \; * \; \ ldots$ $\smile \frown \wr \oplus \bigoplus \otimes \bigotimes$ ${\ displaystyle \ smile \ fruntea \ wr \ oplus \ bigoplus \ otimes \ bigotimes}$ $\ smile \ frown \ wr \ oplus \ bigoplus \ otimes \ bigotimes$ $\cdot \circ \bullet \bigodot \triangleleft \triangleright \infty \bot \top \vdash \vDash \Vdash \models \lVert \rVert$ ${\ displaystyle \ cdot \ circ \ bullet \ bigodot \ triangleleft \ triangleright \ infty \ bot \ top \ vdash \ vDash \ Vdash \ models \ lVert \ rVert}$ $\ cdot \ circ \ bullet \ bigodot \ triangleleft \ triangleright \ infty \ bot \ top \ vdash \ vDash \ Vdash \ models \ lVert \ rVert$ $\imath \;\hbar \;\ell \;\mho \;\Finv \;\Re \;\Im \;\wp \;\complement \quad \diamondsuit \;\heartsuit \;\clubsuit \;\spadesuit \;\Game \quad \flat \;\natural \;\sharp$ ${\ displaystyle \ imath \; \ hbar \; \ ell \; \ mho \; \ Finv \; \ Re \; \ Im \; \ wp \; \ complement \ quad \ diamondsuit \; \ heartsuit \; \ clubsuit \ ; \ spadesuit \; \ Game \ quad \ flat \; \ natural \; \ sharp}$ $\ imath \; \ hbar \; \ ell \; \ mho \; \ Finv \; \ Re \; \ Im \; \ wp \; \ complement \ quad \ diamondsuit \; \ heartsuit \; \ clubsuit \; \ spadesuit \; \ Game \ quad \ flat \; \ natural \; \ sharp$
Literele mari cu \ mathcal permit caractere suplimentare	\ mathcal {0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZ}	${\mathcal {0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZ}}$ ${\ displaystyle {\ mathcal {0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZ}}}$ ${\ displaystyle {\ mathcal {0123456789ABCDEFGHIJKLMNOPQRSTUVWXYZ}}}$

Caracteristică	Sintaxă	Cum arată
Apex	a ^ 2	$a^{2}$ ${\ displaystyle a ^ {2}}$ $a ^ 2$
Indice	a_2	$a_{2}$ ${\ displaystyle a_ {2}}$ $a_ {2}$
Gruparea	a ^ {2 + 2}	$a^{2+2}$ ${\ displaystyle a ^ {2 + 2}}$ $a ^ {{2 + 2}}$
Gruparea	a_ {i, j}	$a_{i,j}$ ${\ displaystyle a_ {i, j}}$ $a _ {{i, j}}$
Combinație de superindice și indice	x_2 ^ 3	$x_{2}^{3}$ ${\ displaystyle x_ {2} ^ {3}}$ $x_ {2} ^ {3}$
Derivate	x ', y' ', f', f ''	$X^{'}, y^{″}, f^{'}, f^{″}$ ${\ displaystyle x ', y' ', f', f ''}$ $x ', y' ', f', f ''$
Derivate (cursivele se suprapun între ghilimele)	x ', y' ', f', f ''	$X^{'}, y^{″}, f^{'}, f^{″}$ ${\ displaystyle x ', y' ', f', f ''}$ $x ', y' ', f', f ''$
Subliniați, subliniați, vectori	\ hat a \ \ bar b \ \ vec c \ \ overrightarrow {ab} \ \ overleftarrow {cd} \ \ widehat {def} \ \ overline {ghi} \ \ underline {jkl} \ \ tilde {x}	${\hat {a}}\ {\bar {b}}\ {\vec {c}}\ {\overrightarrow {ab}}\ {\overleftarrow {cd}}\ {\widehat {def}}\ {\overline {ghi}}\ {\underline {jkl}}\ {\tilde {x}}$ ${\ displaystyle {\ hat {a}} \ {\ bar {b}} \ {\ vec {c}} \ {\ overrightarrow {ab}} \ {\ overleftarrow {cd}} \ {\ widehat {def}} \ {\ overline {ghi}} \ {\ underline {jkl}} \ {\ tilde {x}}}$ ${\ hat a} \ {\ bar b} \ {\ vec c} \ \ overrightarrow {ab} \ \ overleftarrow {cd} \ \ widehat {def} \ \ overline {ghi} \ \ underline {jkl} \ {\ tilde {x}}$
Paranteză mai sus	\ overbrace {1 + 2 + \ cdots + 100} ^ {5050}	$\overbrace {1+2+\cdots +100} ^{5050}$ ${\ displaystyle \ overbrace {1 + 2 + \ cdots +100} ^ {5050}}$ ${\ displaystyle \ overbrace {1 + 2 + \ cdots +100} ^ {5050}}$
Paranteză mai jos	\ underbrace {a + b + \ cdots + z} _ {26}	$\underbrace {a+b+\cdots +z} _{26}$ ${\ displaystyle \ underbrace {a + b + \ cdots + z} _ {26}}$ ${\ displaystyle \ underbrace {a + b + \ cdots + z} _ {26}}$
Suma	\ sum_ {k = 1} ^ N k ^ 2	$\displaystyle \sum _{k=1}^{N}k^{2}$ ${\ displaystyle \ displaystyle \ sum _ {k = 1} ^ {N} k ^ {2}}$ $\ displaystyle \ sum _ {{k = 1}} ^ {N} k ^ {2}$
Suma (forțare `\textstyle` )	\ begin {matrix} \ sum_ {k = 1} ^ N k ^ 2 \ end {matrix}	${\begin{matrix}\sum _{k=1}^{N}k^{2}\end{matrix}}$ ${\ displaystyle {\ begin {matrix} \ sum _ {k = 1} ^ {N} k ^ {2} \ end {matrix}}}$ ${\ begin {matrix} \ sum _ {{k = 1}} ^ {N} k ^ {2} \ end {matrix}}$
de fabricație	\ prod_ {i = 1} ^ N x_i	$\prod _{i=1}^{N}x_{i}$ ${\ displaystyle \ prod _ {i = 1} ^ {N} x_ {i}}$ $\ prod _ {{i = 1}} ^ {N} x_ {i}$
Producător (forțare `\textstyle` )	\ begin {matrix} \ prod_ {i = 1} ^ N x_i \ end {matrix}	${\begin{matrix}\prod _{i=1}^{N}x_{i}\end{matrix}}$ ${\ displaystyle {\ begin {matrix} \ prod _ {i = 1} ^ {N} x_ {i} \ end {matrix}}}$ ${\ begin {matrix} \ prod _ {{i = 1}} ^ {N} x_ {i} \ end {matrix}}$
Coproducție	\ coprod_ {i = 1} ^ N x_i	$\coprod _{i=1}^{N}x_{i}$ ${\ displaystyle \ coprod _ {i = 1} ^ {N} x_ {i}}$ $\ coprod _ {{i = 1}} ^ {N} x_ {i}$
Coproducător (forțare `\textstyle` )	\ begin {matrix} \ coprod_ {i = 1} ^ N x_i \ end {matrix}	${\begin{matrix}\coprod _{i=1}^{N}x_{i}\end{matrix}}$ ${\ displaystyle {\ begin {matrix} \ coprod _ {i = 1} ^ {N} x_ {i} \ end {matrix}}}$ ${\ begin {matrix} \ coprod _ {{i = 1}} ^ {N} x_ {i} \ end {matrix}}$
Limită	\ lim_ {n \ to \ infty} x_n	$\lim _{n\to \infty }x_{n}$ ${\ displaystyle \ lim _ {n \ to \ infty} x_ {n}}$ $\ lim _ {{n \ to \ infty}} x_ {n}$
Limită (forțare `\textstyle` )	\ begin {matrix} \ lim_ {n \ to \ infty} x_n \ end {matrix}	${\begin{matrix}\lim _{n\to \infty }x_{n}\end{matrix}}$ ${\ displaystyle {\ begin {matrix} \ lim _ {n \ to \ infty} x_ {n} \ end {matrix}}}$ ${\ begin {matrix} \ lim _ {{n \ to \ infty}} x_ {n} \ end {matrix}}$
Grâu integral	\ int _ {- N} ^ {N} și ^ x \, dx	$\int _{-N}^{N}e^{x}\,dx$ ${\ displaystyle \ int _ {- N} ^ {N} e ^ {x} \, dx}$ $\ int _ {{- N}} ^ {{N}} și ^ {x} \, dx$
Integral (forțare `\textstyle` )	\ begin {matrix} \ int _ {- N} ^ {N} e ^ x \, dx \ end {matrix}	${\begin{matrix}\int _{-N}^{N}e^{x}\,dx\end{matrix}}$ ${\ displaystyle {\ begin {matrix} \ int _ {- N} ^ {N} e ^ {x} \, dx \ end {matrix}}}$ ${\ begin {matrix} \ int _ {{- N}} ^ {{N}} e ^ {x} \, dx \ end {matrix}}$
Integrală dublă	\ iint_ {D} ^ {W} \, dx \, dy	$\iint _{D}^{W}\,dx\,dy$ ${\ displaystyle \ iint _ {D} ^ {W} \, dx \, dy}$ $\ iint _ {{D}} ^ {{W}} \, dx \, dy$
Integrală triplă	\ iiint_ {E} ^ {V} \, dx \, dy \, dz	$\iiint _{E}^{V}\,dx\,dy\,dz$ ${\ displaystyle \ iiint _ {E} ^ {V} \, dx \, dy \, dz}$ $\ iiint _ {{E}} ^ {{V}} \, dx \, dy \, dz$
Integrală cvadruplă	\ iiiint_ {F} ^ {U} \, dx \, dy \, dz \, dt	$\iiiint _{F}^{U}\,dx\,dy\,dz\,dt$ ${\ displaystyle \ iiiint _ {F} ^ {U} \, dx \, dy \, dz \, dt}$ $\ iiiint _ {{F}} ^ {{U}} \, dx \, dy \, dz \, dt$
Integral la frontieră	\ oint_ {C} x ^ 3 \, dx + 4y ^ 2 \, dy	$\oint _{C}x^{3}\,dx+4y^{2}\,dy$ ${\ displaystyle \ oint _ {C} x ^ {3} \, dx + 4y ^ {2} \, dy}$ $\ oint _ {{C}} x ^ {3} \, dx + 4y ^ {2} \, dy$
Intersecții	\ bigcap_1 ^ {n} p	$\bigcap _{1}^{n}p$ ${\ displaystyle \ bigcap _ {1} ^ {n} p}$ $\ bigcap _ {1} ^ {{n}} p$
Sindicatele	\ bigcup_1 ^ {k} p	$\bigcup _{1}^{k}p$ ${\ displaystyle \ bigcup _ {1} ^ {k} p}$ $\ bigcup _ {1} ^ {{k}} p$

Caracteristică	Sintaxă	Cum arată
Fracții	\ frac {2} {4} sau {2 \ peste 4}	${\frac {2}{4}}$ ${\ displaystyle {\ frac {2} {4}}}$ ${\ frac {2} {4}}$
Fracții	\ tfrac {2} {4}	${\tfrac {2}{4}}$ ${\ displaystyle {\ tfrac {2} {4}}}$ ${\ tfrac {2} {4}}$
Coeficienți binomiali	\ binom {n} {k} sau {n \ alege k}	${n \choose k}$ ${\ displaystyle {n \ alege k}}$ ${n \ alege k}$
Matrici	\ begin {matrix} x & y \\ z & v \ end {matrix}	${\begin{matrix}x&y\\z&v\end{matrix}}$ ${\ displaystyle {\ begin {matrix} x & y \\ z & v \ end {matrix}}}$ ${\ begin {matrix} x & y \\ z & v \ end {matrix}}$
	\ begin {vmatrix} x & y \\ z & v \ end {vmatrix}	${\begin{vmatrix}x&y\\z&v\end{vmatrix}}$ ${\ displaystyle {\ begin {vmatrix} x & y \\ z & v \ end {vmatrix}}}$ ${\ begin {vmatrix} x & y \\ z & v \ end {vmatrix}}$
	\ begin {Vmatrix} x & y \\ z & v \ end {Vmatrix}	${\begin{Vmatrix}x&y\\z&v\end{Vmatrix}}$ ${\ displaystyle {\ begin {Vmatrix} x & y \\ z & v \ end {Vmatrix}}}$ ${\ begin {Vmatrix} x & y \\ z & v \ end {Vmatrix}}$
	\ begin {bmatrix} 0 & \ cdots & 0 \\ \ vdots & \ ddots & \ vdots \\ 0 & \ cdots & 0 \ end {bmatrix}	${\begin{bmatrix}0&\cdots &0\\\vdots &\ddots &\vdots \\0&\cdots &0\end{bmatrix}}$ ${\ displaystyle {\ begin {bmatrix} 0 & \ cdots & 0 \\\ vdots & \ ddots & \ vdots \\ 0 & \ cdots & 0 \ end {bmatrix}}}$ ${\ begin {bmatrix} 0 & \ cdots & 0 \\\ vdots & \ ddots & \ vdots \\ 0 & \ cdots & 0 \ end {bmatrix}}$
	\ begin {Bmatrix} x & y \\ z & v \ end {Bmatrix}	${\begin{Bmatrix}x&y\\z&v\end{Bmatrix}}$ ${\ displaystyle {\ begin {Bmatrix} x & y \\ z & v \ end {Bmatrix}}}$ ${\ begin {Bmatrix} x & y \\ z & v \ end {Bmatrix}}$
Distincția cazurilor	f (n) = \ begin {cases} n / 2, & \ mbox {if} n \ mbox {even} \\ 3n + 1, & \ mbox {if} n \ mbox {odd} \ end {cases}	$f(n)={\begin{cases}n/2,&{\mbox{se }}n{\mbox{ pari}}\\3n+1,&{\mbox{se }}n{\mbox{ dispari}}\end{cases}}$ ${\ displaystyle f (n) = {\ begin {cases} n / 2, & {\ mbox {se}} n {\ mbox {even}} \\ 3n + 1, & {\ mbox {se}} n { \ mbox {odd}} \ end {cases}}}$ $f (n) = {\ begin {cases} n / 2, & {\ mbox {se}} n {\ mbox {even}} \\ 3n + 1, & {\ mbox {se}} n {\ mbox { ciudat}} \ end {cases}}$
Ecuații multi-linie	\ begin {align} f (n + 1) & = (n + 1) ^ 2 \\ & = n ^ 2 + 2n + 1 \ end {align}	${\begin{aligned}f(n+1)&=(n+1)^{2}\\&=n^{2}+2n+1\end{aligned}}$ ${\ displaystyle {\ begin {align} f (n + 1) & = (n + 1) ^ {2} \\ & = n ^ {2} + 2n + 1 \ end {align}}}$ ${\ begin {align} f (n + 1) & = (n + 1) ^ {2} \\ & = n ^ {2} + 2n + 1 \ end {align}}$

Caracteristică	Sintaxă	Cum arată
Majuscule grecești	\ Alpha \ Beta \ Gamma \ Delta \ Epsilon \ Zeta \ Eta \ Theta \ Iota \ Kappa \ Lambda \ Mu \ Nu \ Xi \ Omicron \ Pi \ Rho \ Sigma \ Tau \ Upsilon \ Phi \ Chi \ Psi \ Omega	$\mathrm {A} \ \mathrm {B} \ \Gamma \ \Delta \ \mathrm {E} \ \mathrm {Z} \ \mathrm {H} \ \Theta \ \mathrm {I} \ \mathrm {K} \ \Lambda \ \mathrm {M} \ \mathrm {N} \ \Xi \ \mathrm {O} \ \Pi \ \mathrm {P} \ \Sigma \ \mathrm {T} \ \Upsilon \ \Phi \ \mathrm {X} \ \Psi \ \Omega$ ${\ displaystyle \ mathrm {A} \ \ mathrm {B} \ \ Gamma \ \ Delta \ \ mathrm {E} \ \ mathrm {Z} \ \ mathrm {H} \ \ Theta \ \ mathrm {I} \ \ mathrm {K} \ \ Lambda \ \ mathrm {M} \ \ mathrm {N} \ \ Xi \ \ mathrm {O} \ \ Pi \ \ mathrm {P} \ \ Sigma \ \ mathrm {T} \ \ Upsilon \ \ Phi \ \ mathrm {X} \ \ Psi \ \ Omega}$ $\ mathrm {A} \ \ mathrm {B} \ \ Gamma \ \ Delta \ \ mathrm {E} \ \ mathrm {Z} \ \ mathrm {H} \ \ Theta \ \ mathrm {I} \ \ mathrm {K} \ \ Lambda \ \ mathrm {M} \ \ mathrm {N} \ \ Xi \ \ mathrm {O} \ \ Pi \ \ mathrm {P} \ \ Sigma \ \ mathrm {T} \ \ Upsilon \ \ Phi \ \ mathrm {X} \ \ Psi \ \ Omega$
Litere grecești minuscule	\ alpha \ beta \ gamma \ delta \ epsilon \ zeta \ eta \ theta \ iota \ kappa \ lambda \ mu \ nu \ xi \ omicron \ pi \ rho \ sigma \ tau \ upsilon \ phi \ chi \ psi \ omega	$\alpha \ \beta \ \gamma \ \delta \ \epsilon \ \zeta \ \eta \ \theta \ \iota \ \kappa \ \lambda \ \mu \ \nu \ \xi \ \mathrm {o} \ \pi \ \rho \ \sigma \ \tau \ \upsilon \ \phi \ \chi \ \psi \ \omega$ ${\ displaystyle \ alpha \ \ beta \ \ gamma \ \ delta \ \ epsilon \ \ zeta \ \ eta \ \ theta \ \ iota \ \ kappa \ \ lambda \ \ mu \ \ nu \ \ xi \ \ mathrm {o} \ \ pi \ \ rho \ \ sigma \ \ tau \ \ upsilon \ \ phi \ \ chi \ \ psi \ \ omega}$ $\ alpha \ \ beta \ \ gamma \ \ delta \ \ epsilon \ \ zeta \ \ eta \ \ theta \ \ iota \ \ kappa \ \ lambda \ \ mu \ \ nu \ \ xi \ \ mathrm {o} \ \ pi \ \ rho \ \ sigma \ \ tau \ \ upsilon \ \ phi \ \ chi \ \ psi \ \ omega$
Alte litere grecești	\ varepsilon \ digamma \ vartheta \ varkappa \ varpi \ varrho \ varsigma \ varphi	$\varepsilon \ \digamma \ \vartheta \ \varkappa \ \varpi \ \varrho \ \varsigma \ \varphi$ ${\ displaystyle \ varepsilon \ \ digamma \ \ vartheta \ \ varkappa \ \ varpi \ \ varrho \ \ varsigma \ \ varphi}$ $\ varepsilon \ \ digamma \ \ vartheta \ \ varkappa \ \ varpi \ \ varrho \ \ varsigma \ \ varphi$
Tablă îndrăzneață	\ mathbb {N} \ mathbb {Z} \ mathbb {Q} \ mathbb {R} \ mathbb {C} \ mathbb {H} \ mathbb {E}	$\mathbb {N} \ \mathbb {Z} \ \mathbb {Q} \ \mathbb {R} \ \mathbb {C} \ \mathbb {H} \ \mathbb {E}$ ${\ displaystyle \ mathbb {N} \ \ mathbb {Z} \ \ mathbb {Q} \ \ mathbb {R} \ \ mathbb {C} \ \ mathbb {H} \ \ mathbb {E}}$ ${\ displaystyle \ mathbb {N} \ \ mathbb {Z} \ \ mathbb {Q} \ \ mathbb {R} \ \ mathbb {C} \ \ mathbb {H} \ \ mathbb {E}}$
Bold (pentru vectori )	\ mathbf {x} \ cdot \ mathbf {y} = 0	$\mathbf {x} \cdot \mathbf {y} =0$ ${\ displaystyle \ mathbf {x} \ cdot \ mathbf {y} = 0}$ ${\ mathbf {x}} \ cdot {\ mathbf {y}} = 0$
Îndrăzneț pentru literele grecești	\ boldsymbol {\ alpha} + \ boldsymbol {\ beta} + \ boldsymbol {\ gamma}	${\boldsymbol {\alpha }}+{\boldsymbol {\beta }}+{\boldsymbol {\gamma }}$ ${\ displaystyle {\ boldsymbol {\ alpha}} + {\ boldsymbol {\ beta}} + {\ boldsymbol {\ gamma}}}$ ${\ boldsymbol {\ alpha}} + {\ boldsymbol {\ beta}} + {\ boldsymbol {\ gamma}}$
Cursiv	\ mathit {ABCDE abcde 1234}	${\mathit {ABCDEabcde1234}}$ ${\ displaystyle {\ mathit {ABCDEabcde1234}}}$ ${\ mathit {ABCDEabcde1234}}$
Font roman	\ mathrm {ABCDE abcde 1234}	$\mathrm {ABCDEabcde1234}$ ${\ displaystyle \ mathrm {ABCDEabcde1234}}$ ${\ mathrm {ABCDEabcde1234}}$
Font Fraktur	\ mathfrak {ABCDE abcde 1234}	${\mathfrak {ABCDEabcde1234}}$ ${\ displaystyle {\ mathfrak {ABCDEabcde1234}}}$ ${\ mathfrak {ABCDEabcde1234}}$
Caligrafic	\ mathcal {ABCDE abcde 1234}	${\mathcal {ABCDEabcde1234}}$ ${\ displaystyle {\ mathcal {ABCDEabcde1234}}}$ ${\ mathcal {ABCDEabcde1234}}$
Litere ebraice	\ aleph \ beth \ gimel \ daleth	$\aleph \ \beth \ \gimel \ \daleth$ ${\ displaystyle \ aleph \ \ beth \ \ gimel \ \ daleth}$ $\ aleph \ \ beth \ \ gimel \ \ daleth$
Caracterele non- italice	\ mbox {abc}	${\mbox{abc}}$ ${\ displaystyle {\ mbox {abc}}}$ ${\ mbox {abc}}$	${\mbox{abc}}$ ${\ displaystyle {\ mbox {abc}}}$ ${\ mbox {abc}}$
Cursive mixte (exemplu prost)	\ mbox {se} n \ mbox {chiar}	${\mbox{se}}n{\mbox{pari}}$ ${\ displaystyle {\ mbox {se}} n {\ mbox {even}}}$ ${\ mbox {se}} n {\ mbox {even}}$	${\mbox{se}}n{\mbox{pari}}$ ${\ displaystyle {\ mbox {se}} n {\ mbox {even}}}$ ${\ mbox {se}} n {\ mbox {even}}$
Cursiv mixt (bun exemplu)	\ mbox {se} n \ mbox {chiar}	${\mbox{se }}n{\mbox{ pari}}$ ${\ displaystyle {\ mbox {se}} n {\ mbox {even}}}$ ${\ mbox {se}} n {\ mbox {even}}$	${\mbox{se }}n{\mbox{ pari}}$ ${\ displaystyle {\ mbox {se}} n {\ mbox {even}}}$ ${\ mbox {se}} n {\ mbox {even}}$

Caracteristică	Sintaxă	Cum arată
De evitat	(\ frac {1} {2})	$({\frac {1}{2}})$ ${\ displaystyle ({\ frac {1} {2}})}$ $({\ frac {1} {2}})$
De preferat	\ left (\ frac {1} {2} \ right)	$\left({\frac {1}{2}}\right)$ ${\ displaystyle \ left ({\ frac {1} {2}} \ right)}$ $\ left ({\ frac {1} {2}} \ right)$

Ajutor: formule matematice TeX

Index

MediaWiki și TeX

Sintaxă

Funcții, simboluri, caractere speciale

Suprindice, indice, integrale

Fracții, matrice, mai multe linii

Font

Paranteze în expresii extinse

Spațiere

Alinierea cu textul normal

Exemple

Polinomul de gradul II

Soluții ale unei ecuații de gradul doi

Rădăcini

Sistem de ecuații

Logaritmi

Paranteze și fracții

Integrale

Sumații

Ecuatii diferentiale

Numere complexe

Limite

Ecuații integrale

Exemplu generic

Funcții definite în bucăți

Indice prescris

Pagini conexe

linkuri externe

Caracteristică	Sintaxă	Cum arată
Paranteze rotunde	\ left (A \ right)	$\left(A\right)$ ${\ displaystyle \ left (A \ right)}$ $\ left (A \ right)$
Paranteza patrata	\ left [A \ right]	$\left[A\right]$ ${\ displaystyle \ left [A \ right]}$ $\ left [A \ right]$
Bretele	\ left \ {A \ right \}	$\left\{A\right\}$ ${\ displaystyle \ left \ {A \ right \}}$ $\ left \ {A \ right \}$
Paranteze unghiulare	\ left \ langle A \ right \ rangle	$\left\langle A\right\rangle$ ${\ displaystyle \ left \ langle A \ right \ rangle}$ $\ left \ langle A \ right \ rangle$
Bare simple și duble	\ left \| A \ right \| și \ left \ \| B \ dreapta \ \|	$\left\|A\right\|and\left\\|B\right\\|$ ${\ displaystyle \ left \| A \ right \| și \ left \ \| B \ right \ \|}$ $\ left \| A \ right \| și \ left \ \| B \ right \ \|$
Delimitatorii pot fi combinați, potrivindu-le cu \ stânga și \ dreapta	\ left [0,1 \ right) \ left \ langle \ psi \ right \|	$\left[0,1\right)$ ${\ displaystyle \ left [0,1 \ right)}$ $\ left [0,1 \ right)$ $\left\langle \psi \right\|$ ${\ displaystyle \ left \ langle \ psi \ right \|}$ $\ left \ langle \ psi \ right \|$
Folosiți \ left. și \ dreapta. daca vrei omiteți un delimitator:	\ stânga. \ frac {A} {B} \ right \} \ to X	$\left.{\frac {A}{B}}\right\}\to X$ ${\ displaystyle \ left. {\ frac {A} {B}} \ right \} \ to X}$ $\ left. {\ frac {A} {B}} \ right \} \ to X$

Caracteristică	Sintaxă	Cum arată
Spațiere dublă quad	a \ qquad b	$a\qquad b$ ${\ displaystyle a \ qquad b}$ $a \ qquad b$
Spațiere quad	a \ quad b	$a\quad b$ ${\ displaystyle a \ quad b}$ $a \ quad b$
Spațiere text	a \ b	$a\ b$ ${\ displaystyle a \ b}$ $a \ b$
Spațiere mare	a \; b	$a\;b$ ${\ displaystyle a \; b}$ $a \; b$
Spațiere medie	a \> b	[nu sunt acceptate]
Spațiere mică	a \, b	$a\,b$ ${\ displaystyle a \, b}$ $a \, b$
Fără spațiu	ab	$la b$ ${\ displaystyle ab}$ $ab$
Spațiere negativă	a \! b	$a\!b$ ${\ displaystyle a \! b}$ $a \! b$