Exponents

Operators

Brackets

Arrows

Relational

Sets

Greek

Advanced

\( a^{b}\)

\( a_{b}^{c}\)

\({a_{b}}^{c}\)

\(a_{b}\)

\(\sqrt{a}\)

\(\sqrt[b]{a}\)

\(\frac{a}{b}\)

\(\cfrac{a}{b}\)

\(+\)

\(-\)

\(\times\)

\(\div\)

\(\pm\)

\(\cdot\)

\(\amalg\)

\(\ast\)

\(\barwedge\)

\(\bigcirc\)

\(\bigodot\)

\(\bigoplus\)

\(\bigotimes\)

\(\bigsqcup\)

\(\bigstar\)

\(\bigtriangledown\)

\(\bigtriangleup\)

\(\blacklozenge\)

\(\blacksquare\)

\(\blacktriangle\)

\(\blacktriangledown\)

\(\bullet\)

\(\cap\)

\(\cup\)

\(\circ\)

\(\circledcirc\)

\(\dagger\)

\(\ddagger\)

\(\diamond\)

\(\dotplus\)

\(\lozenge\)

\(\mp\)

\(\ominus\)

\(\oplus\)

\(\oslash\)

\(\otimes\)

\(\setminus\)

\(\sqcap\)

\(\sqcup\)

\(\square\)

\(\star\)

\(\triangle\)

\(\triangledown\)

\(\triangleleft\)

\(\Cap\)

\(\Cup\)

\(\uplus\)

\(\vee\)

\(\veebar\)

\(\wedge\)

\(\wr\)

\(\therefore\)

\(\left ( a \right )\)

\(\left \| a \right \|\)

\(\left [ a \right ]\)

\(\left \{ a \right \}\)

\(\left \lceil a \right \rceil\)

\(\left \lfloor a \right \rfloor\)

\(\left ( a \right )\)

\(\vert a \vert\)

\(\leftarrow\)

\(\leftharpoondown\)

\(\leftharpoonup\)

\(\leftrightarrow\)

\(\leftrightharpoons\)

\(\mapsto\)

\(\rightarrow\)

\(\rightharpoondown\)

\(\rightharpoonup\)

\(\rightleftharpoons\)

\(\to\)

\(\Leftarrow\)

\(\Leftrightarrow\)

\(\Rightarrow\)

\(\overset{a}{\leftarrow}\)

\(\overset{a}{\rightarrow}\)

\(\approx \)

\(\asymp \)

\(\cong \)

\(\dashv \)

\(\doteq \)

\(= \)

\(\equiv \)

\(\frown \)

\(\geq \)

\(\geqslant \)

\(\gg \)

\(\gt \)

\(| \)

\(\leq \)

\(\leqslant \)

\(\ll \)

\(\lt \)

\(\models \)

\(\neq \)

\(\ngeqslant \)

\(\ngtr \)

\(\nleqslant \)

\(\nless \)

\(\not\equiv \)

\(\overset{\underset{\mathrm{def}}{}}{=} \)

\(\parallel \)

\(\perp \)

\(\prec \)

\(\preceq \)

\(\sim \)

\(\simeq \)

\(\smile \)

\(\succ \)

\(\succeq \)

\(\vdash\)

\(\in \)

\(\ni \)

\(\notin \)

\(\nsubseteq \)

\(\nsupseteq \)

\(\sqsubset \)

\(\sqsubseteq \)

\(\sqsupset \)

\(\sqsupseteq \)

\(\subset \)

\(\subseteq \)

\(\subseteqq \)

\(\supset \)

\(\supseteq \)

\(\supseteqq \)

\(\emptyset\)

\(\mathbb{N}\)

\(\mathbb{Z}\)

\(\mathbb{Q}\)

\(\mathbb{R}\)

\(\mathbb{C}\)

\(\alpha\)

\(\beta\)

\(\gamma\)

\(\delta\)

\(\epsilon\)

\(\zeta\)

\(\eta\)

\(\theta\)

\(\iota\)

\(\kappa\)

\(\lambda\)

\(\mu\)

\(\nu\)

\(\xi\)

\(\pi\)

\(\rho\)

\(\sigma\)

\(\tau\)

\(\upsilon\)

\(\phi\)

\(\chi\)

\(\psi\)

\(\omega\)

\(\Gamma\)

\(\Delta\)

\(\Theta\)

\(\Lambda\)

\(\Xi\)

\(\Pi\)

\(\Sigma\)

\(\Upsilon\)

\(\Phi\)

\(\Psi\)

\(\Omega\)

\((a)\)

\([a]\)

\(\lbrace{a}\rbrace\)

\(\frac{a+b}{c+d}\)

\(\vec{a}\)

\(\binom {a} {b}\)

\({a \brack b}\)

\({a \brace b}\)

\(\sin\)

\(\cos\)

\(\tan\)

\(\cot\)

\(\sec\)

\(\csc\)

\(\sinh\)

\(\cosh\)

\(\tanh\)

\(\coth\)

\(\bigcap {a}\)

\(\bigcap_{b}^{} a\)

\(\bigcup {a}\)

\(\bigcup_{b}^{} a\)

\(\coprod {a}\)

\(\coprod_{b}^{} a\)

\(\prod {a}\)

\(\prod_{b}^{} a\)

\(\sum_{a=1}^b\)

\(\sum_{b}^{} a\)

\(\sum {a}\)

\(\underset{a \to b}\lim\)

\(\int {a}\)

\(\int_{b}^{} a\)

\(\iint {a}\)

\(\iint_{b}^{} a\)

\(\int_{a}^{b}{c}\)

\(\iint_{a}^{b}{c}\)

\(\iiint_{a}^{b}{c}\)

\(\oint{a}\)

\(\oint_{b}^{} a\)

ACCORDING TO THE BOOK,Aliya and her dad are very close...they talked together and she is very free to ask him question.and MR BELLO did not often went out like aliyah mother.

Dad

Because she feels comfortable with her dad than her mum

She speaks out to her dad and free free to ask him any questions..

Because he was her mentor

Her dad