# Difference between revisions of "SAS Similarity"

Shurong.ge (talk | contribs) (Created page with "==Definition== SAS stands for Side-Angle-Side, for two triangles to be similar triangles by SAS similarity, they must have a pair of congruent angle and the tw...") |
Shurong.ge (talk | contribs) |
||

Line 1: | Line 1: | ||

==Definition== | ==Definition== | ||

SAS stands for Side-Angle-Side, for two [[triangle]]s to be [[similar|similar triangles]] by SAS similarity, they must have a pair of congruent angle and the two sides next to the angle must be proportional. | SAS stands for Side-Angle-Side, for two [[triangle]]s to be [[similar|similar triangles]] by SAS similarity, they must have a pair of congruent angle and the two sides next to the angle must be proportional. | ||

+ | ==Diagram== | ||

+ | <asy> | ||

+ | dot((0,0)); | ||

+ | label("A",(0,0),SW); | ||

+ | dot((5,0)); | ||

+ | label("B",(5,0),SE); | ||

+ | dot((3,4)); | ||

+ | label("C",(3,4),N); | ||

+ | draw((0,0)--(5,0)--(3,4)--cycle); | ||

+ | markscalefactor = 0.1; | ||

+ | draw(anglemark((5,0),(0,0),(3,4))); | ||

+ | </asy> | ||

+ | <asy> | ||

+ | size((8cm)); | ||

+ | dot((0,0)); | ||

+ | label("D",(0,0),SW); | ||

+ | dot((5,0)); | ||

+ | label("E",(5,0),SE); | ||

+ | dot((3,4)); | ||

+ | label("F",(3,4),N); | ||

+ | draw((0,0)--(5,0)--(3,4)--cycle); | ||

+ | markscalefactor = 0.0675; | ||

+ | draw(anglemark((5,0),(0,0),(3,4))); | ||

+ | </asy> | ||

==Categories== | ==Categories== | ||

{{Category: Stubs}} | {{Category: Stubs}} | ||

{{Category: Geometry}} | {{Category: Geometry}} |

## Revision as of 21:41, 24 January 2020

## Definition

SAS stands for Side-Angle-Side, for two triangles to be similar triangles by SAS similarity, they must have a pair of congruent angle and the two sides next to the angle must be proportional.

## Diagram

## Categories

This page lists articles which are considered to be stubs. Please help us out by expanding them. If an article considered a stub is not a stub, then simply unclassify it. This category includes articles related to geometry and its branches.