Exponents
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Relational
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Greek
Advanced
\( a^{b}\)
\( a_{b}^{c}\)
\({a_{b}}^{c}\)
\(a_{b}\)
\(\sqrt{a}\)
\(\sqrt[b]{a}\)
\(\frac{a}{b}\)
\(\cfrac{a}{b}\)
\(+\)
\(-\)
\(\times\)
\(\div\)
\(\pm\)
\(\cdot\)
\(\amalg\)
\(\ast\)
\(\barwedge\)
\(\bigcirc\)
\(\bigodot\)
\(\bigoplus\)
\(\bigotimes\)
\(\bigsqcup\)
\(\bigstar\)
\(\bigtriangledown\)
\(\bigtriangleup\)
\(\blacklozenge\)
\(\blacksquare\)
\(\blacktriangle\)
\(\blacktriangledown\)
\(\bullet\)
\(\cap\)
\(\cup\)
\(\circ\)
\(\circledcirc\)
\(\dagger\)
\(\ddagger\)
\(\diamond\)
\(\dotplus\)
\(\lozenge\)
\(\mp\)
\(\ominus\)
\(\oplus\)
\(\oslash\)
\(\otimes\)
\(\setminus\)
\(\sqcap\)
\(\sqcup\)
\(\square\)
\(\star\)
\(\triangle\)
\(\triangledown\)
\(\triangleleft\)
\(\Cap\)
\(\Cup\)
\(\uplus\)
\(\vee\)
\(\veebar\)
\(\wedge\)
\(\wr\)
\(\therefore\)
\(\left ( a \right )\)
\(\left \| a \right \|\)
\(\left [ a \right ]\)
\(\left \{ a \right \}\)
\(\left \lceil a \right \rceil\)
\(\left \lfloor a \right \rfloor\)
\(\left ( a \right )\)
\(\vert a \vert\)
\(\leftarrow\)
\(\leftharpoondown\)
\(\leftharpoonup\)
\(\leftrightarrow\)
\(\leftrightharpoons\)
\(\mapsto\)
\(\rightarrow\)
\(\rightharpoondown\)
\(\rightharpoonup\)
\(\rightleftharpoons\)
\(\to\)
\(\Leftarrow\)
\(\Leftrightarrow\)
\(\Rightarrow\)
\(\overset{a}{\leftarrow}\)
\(\overset{a}{\rightarrow}\)
\(\approx \)
\(\asymp \)
\(\cong \)
\(\dashv \)
\(\doteq \)
\(= \)
\(\equiv \)
\(\frown \)
\(\geq \)
\(\geqslant \)
\(\gg \)
\(\gt \)
\(| \)
\(\leq \)
\(\leqslant \)
\(\ll \)
\(\lt \)
\(\models \)
\(\neq \)
\(\ngeqslant \)
\(\ngtr \)
\(\nleqslant \)
\(\nless \)
\(\not\equiv \)
\(\overset{\underset{\mathrm{def}}{}}{=} \)
\(\parallel \)
\(\perp \)
\(\prec \)
\(\preceq \)
\(\sim \)
\(\simeq \)
\(\smile \)
\(\succ \)
\(\succeq \)
\(\vdash\)
\(\in \)
\(\ni \)
\(\notin \)
\(\nsubseteq \)
\(\nsupseteq \)
\(\sqsubset \)
\(\sqsubseteq \)
\(\sqsupset \)
\(\sqsupseteq \)
\(\subset \)
\(\subseteq \)
\(\subseteqq \)
\(\supset \)
\(\supseteq \)
\(\supseteqq \)
\(\emptyset\)
\(\mathbb{N}\)
\(\mathbb{Z}\)
\(\mathbb{Q}\)
\(\mathbb{R}\)
\(\mathbb{C}\)
\(\alpha\)
\(\beta\)
\(\gamma\)
\(\delta\)
\(\epsilon\)
\(\zeta\)
\(\eta\)
\(\theta\)
\(\iota\)
\(\kappa\)
\(\lambda\)
\(\mu\)
\(\nu\)
\(\xi\)
\(\pi\)
\(\rho\)
\(\sigma\)
\(\tau\)
\(\upsilon\)
\(\phi\)
\(\chi\)
\(\psi\)
\(\omega\)
\(\Gamma\)
\(\Delta\)
\(\Theta\)
\(\Lambda\)
\(\Xi\)
\(\Pi\)
\(\Sigma\)
\(\Upsilon\)
\(\Phi\)
\(\Psi\)
\(\Omega\)
\((a)\)
\([a]\)
\(\lbrace{a}\rbrace\)
\(\frac{a+b}{c+d}\)
\(\vec{a}\)
\(\binom {a} {b}\)
\({a \brack b}\)
\({a \brace b}\)
\(\sin\)
\(\cos\)
\(\tan\)
\(\cot\)
\(\sec\)
\(\csc\)
\(\sinh\)
\(\cosh\)
\(\tanh\)
\(\coth\)
\(\bigcap {a}\)
\(\bigcap_{b}^{} a\)
\(\bigcup {a}\)
\(\bigcup_{b}^{} a\)
\(\coprod {a}\)
\(\coprod_{b}^{} a\)
\(\prod {a}\)
\(\prod_{b}^{} a\)
\(\sum_{a=1}^b\)
\(\sum_{b}^{} a\)
\(\sum {a}\)
\(\underset{a \to b}\lim\)
\(\int {a}\)
\(\int_{b}^{} a\)
\(\iint {a}\)
\(\iint_{b}^{} a\)
\(\int_{a}^{b}{c}\)
\(\iint_{a}^{b}{c}\)
\(\iiint_{a}^{b}{c}\)
\(\oint{a}\)
\(\oint_{b}^{} a\)
THE LETTER FROM HER DAD WAS THE GREATEST GIFT SHE HAD EVER RECEIVED.
It is the letter she received from her dad that was the greatest gift of her life.
But she said it herself that the best gift she had received was the teddy bear given to her by Tokunbo, because she did not receive it from her father neither did she win it at any competition.