Math Symbols
MATH SYMBOLS
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Symbols
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Description
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Symbols
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Description
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$$ = $$
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is equal to |
$$\vartriangle $$
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triangle |
$$ \ne $$
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is not equal to |
$$ \odot $$
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circle |
$$ \in $$
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is an element |
$$m$$
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measurement |
$$ \notin $$
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is not an element |
\[\overrightarrow {AB} \]
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AB vector |
$$/,s.t$$
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such that |
$$cm$$
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are AB |
$$ > $$
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is greater than |
$$1^\circ $$
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one degree |
$$ < $$
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is less than |
$$\forall $$
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for all |
$$\{ \,\} ,\,\phi $$
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empty set |
$$mm$$
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millimeter |
$$ \wedge $$
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and |
$$\widehat a$$
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unit vector of a |
$$ \vee $$
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or |
$$ \sim R$$
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row equivalent |
$$\left| x \right|$$
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modulus of x |
$$ \sim C$$
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column equivalent |
$$ \subseteq $$
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subset |
$$\sqrt x $$
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square root of x |
$$ \subset $$
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proper subset |
$$\sqrt[n]{x}$$
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nth root of x |
$$ \cup $$
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union |
$${A^t}$$
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transpose of matrix A |
$$ \cap $$
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intersection |
L.H.S
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Left Hand Side |
–
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set difference |
R.H.S
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Right Hand Side |
$$ \Rightarrow $$
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implies that |
L.H.D
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Left Hand Derivative |
$$ \Leftrightarrow $$
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if and only if |
R.H.D
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Right Hand Derivative |
$${A^c}$$
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complement of set A |
w.r.t
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with respect to |
R.H.L
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Right Hand Limits |
$$\frac{d}{{dx}}$$
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derivative w.r.t x |
$$\because $$
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because |
$$\int {dx} $$
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integral w.r.t x |
$$\therefore $$
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therefore |
$$m\angle $$
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measurement of angle |
$$\angle $$
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angle |
$$\ln $$
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natural logarithm |
$$ \cong $$
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congruent |
$$i.e.$$
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that is |
$$ \bot $$
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perpendicular |
$$e.g.$$
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for example |
$$\parallel $$
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parallel |
$$iff$$
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if and only if |
$$\parallel $$ gm
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parallelogram |
$$ \cdots $$
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so on |
$$ \approx $$
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nearly equal to |
L.H.L
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Left Hand Limit |