How can I use justify all frame in beamer?
beamer add tag
Laurenso 
In MSWord, I use justify to align a paragraph.
![image.png](/image?hash=a64543f536d2bd6ae4abcc2608be60f359709a2136175d83ddd7948c20713188)

How can I justify this paragraph in beamer

```
\documentclass[14pt]{beamer}
%\usetheme{Warsaw}
\usetheme{CambridgeUS}
\usepackage{amsmath}
\begin{document}
	\begin{frame}
The tetrahedron has many properties analogous to those of a triangle, including an insphere, circumsphere, medial tetrahedron, and exspheres. It has respective centers such as incenter, circumcenter, excenters, Spieker center and points such as a centroid. However, there is generally no orthocenter in the sense of intersecting altitudes.[22]

Gaspard Monge found a center that exists in every tetrahedron, now known as the Monge point: the point where the six midplanes of a tetrahedron intersect. A midplane is defined as a plane that is orthogonal to an edge joining any two vertices that also contains the centroid of an opposite edge formed by joining the other two vertices. 
	\end{frame}
\end{document}
```

![image.png](/image?hash=259c7226f2b8710ffba765d745e67fb91db76077a26916b0dd214128be190b3d)

How can I use justify all frame in beamer?
Top Answer
samcarter 
You can use the `\justifying` macro from the `ragged2e` package:

```
\documentclass[14pt]{beamer}
%\usetheme{Warsaw}
\usetheme{CambridgeUS}
\usepackage{ragged2e}
\begin{document}
	\begin{frame}
  \justifying
The tetrahedron has many properties analogous to those of a triangle, including an insphere, circumsphere, medial tetrahedron, and exspheres. It has respective centers such as incenter, circumcenter, excenters, Spieker center and points such as a centroid. However, there is generally no orthocenter in the sense of intersecting altitudes.[22]

Gaspard Monge found a center that exists in every tetrahedron, now known as the Monge point: the point where the six midplanes of a tetrahedron intersect. A midplane is defined as a plane that is orthogonal to an edge joining any two vertices that also contains the centroid of an opposite edge formed by joining the other two vertices. 
	\end{frame}
\end{document}
```

![document2-1.png](/image?hash=05a5863184182550d4b6715f1f3a302530e481613ba09c83580425b8208e9855)
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