WikiName
`backticks`, ``, (``)
backticks
$\text{backticks}$
\( P = (x_1,\ldots,x_n) \)
$ \int {1\over x}\,dx = \ln(x)+C $
$ \sum_{i=1}^n i = {n(n+1)\over 2} $
Sum(i,i=1..n)=factor(sum(i,i=1..n));
$\mi{Sum(i,i=1..n)=factor(sum(i,i=1..n));}$ \[\mo{ \sum_{i=1}^n i = {n(n+1)\over 2} }\] $$\mo{ A = \left\lgroup\matrix{a_{11}& \cdots& a_{1m}\cr \vdots& \ddots& \vdots\cr a_{n1}& \cdots& a_{nm}\cr}\right\rgroup }$$
$$\mo{ g:=(u,v,w)\rightarrow \frac{1}{u}+e^{u+v}+\left(u-v+w\right)^{2} }$$
$$ g:=(u,v,w)\rightarrow 1 $$
$$ g:=(u,v,w)\rightarrow \frac{1}{u} $$
$$ g:=(u,v,w)\rightarrow \frac{1}{u}+e^{u+v} $$
$$ g:=(u,v,w)\rightarrow \frac{1}{u}+e^{u+v}+\left(u-v+w\right) $$
$$ \left(u-v+w\right)^{2} $$
$$ g:=(u,v,w)\rightarrow \frac{1}{u}+e^{u+v}+ \left(u-v+w\right)^{2} $$
$\mathbb{R}^2\xrightarrow{f}\mathbb{C}$
$$ x_0=1 $$
$$ \vec{L}^\mathrm{CM}_i $$
$$\begin{equation}{\frac {1}{264}}\,\sqrt {9009+2310\,\sqrt {5}-1386\,\sqrt {11}-990\,\sqrt {55}}\cos \left( 1/5\,{\frac {\sqrt {70-20\,\sqrt {11}}t\tau}{h}} \right)\end{equation}$$
$\maple{P := plot3d(sin(x*y),x=-2..2,y=-2..2):}$
$\maplet{Q:= < op(indets(P,Array)) >;}$
$$\color{blue} {\begin{bmatrix} \text{25 x 25 Matrix} \\ \text{Data Type: float[8]} \\ \text{Storage: rectangular} \\ \text{Order: C_Order} \end{bmatrix} } $$
$\mi{ExportMatrix("plot.xls",Q);}$
$\mi{with(ExcelTools);}$
$\gt \color{red}{\textbf{with(ExcelTools);}}$
$\gt \color{red}{with(ExcelTools);}$
with(ExcelTools); |
with(ExcelTools)
> with(ExcelTools);
$\mi{A:=``(3);}$
$\gt \color{red}{\textbf{A:=``(3);}}$
$\gt \color{red}{\textbf{"This is a string";}} $
$\mi{"This is a string";} $
$$\mo{\mathrm{"This\; is\; a\; string"}} $$
$$\mo{ f := \mathrm{proc}(x)\;\mathrm{ x^2\; end\; proc}}$$
$$\mo{ f := \mathrm{proc}(x)\ x\verb|^| 2\ \mathrm{end\ proc}}$$
$$\mo{ f := \mathrm{proc}(x)\ x\text^ 2\ \mathrm{end\ proc}}$$
$$\mor{"string"} $$
$$\mo{\int_0^1\limits f(x) dx}$$ $$\mo{\frac 1{2\pi i}\oint_C\limits \frac{dz}z dz}$$ $$\mo{\iint_D f(x,y) dx dy}$$ $$\mo{\iiint_R f(x,y,z) dx dy dz}$$ $$\mo{\iiiint_R f(x,y,z,t) dx dy dz dt}$$ $$\mo{\idotsint_R f(x_1, \dots, x_n) dx_1\dots dx_n}$$
$$|x|= \begin{cases} x &\text{if $x\ge 0$,}\\-x &\text{if $x\le 0$.}\end{cases}$$
$$\mo{\left[[1,2,3]\right]}$$
$$\mo{[ [1,2,3] ]}$$
$$\mo{\[\[1,2,3\]\]}$$ $$\mo{\(\(\frac 12\)\)}$$ $$\mo{\[\[\frac 12\]\]}$$ $$\mo{\<\<\frac 12\>\>}$$
$\color{magenta} {\mathrm{Error,\ invalid\ input:\ sin\ expects\ its\ 1st\ argument,\ x,\ to\ be\ of\ type\ algebraic,\ but\ received\ a}}$
$\color{magenta} {\rm Error,\ invalid\ input:\ sin\ expects\ its\ 1st\ argument,\ x,\ to\ be\ of\ type\ algebraic,\ but\ received\ a}$
$\me{Error, invalid input: sin expects its 1st argument, x, to be of type algebraic, but received a}$
$\color{magenta} {\small\textbf{Error, invalid input: sin expects its 1st argument, x, to be of type algebraic, but received a}}$
$\color{magenta} {\small\textrm{Error, invalid input: sin expects its 1st argument, x, to be of type algebraic, but received a}}$
- a
- b
$$\mo{\Large {\bf \nabla \times \overrightarrow {E\;} = - \frac {\partial \overrightarrow {B\,}}{\partial \mit t}}}$$
$\color{blue}{\small\textrm{Originally x, renamed x~: } }$
$\color{blue}{\small\textrm{is assumed to be: RealRange(Open(0),Open(6))} }$
$\ml{Originally x, renamed x~: }$
$\ml{is assumed to be: RealRange(Open(0),Open(6))}$
$$\mor{RealRange(Open(0), Open(6))} $$ $$\mo{\text{RealRange(Open(0), Open(6))} }$$ $$\mo{\textrm{RealRange(Open(0), Open(6))} }$$
$$x \mapsto 1$$