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- These are similar by AA similarity(angle at the top, and right angle). By AAS congruence, we have proved that we can move the top shaded triangle to the23 KB (3,182 words) - 11:30, 5 April 2014
- ...h>\angle PMX = \angle MXP = \angle NXR = \angle NRX.</math> That means by AAS Congruency, <math>\triangle MXP = \triangle RXN,</math> so <math>MX = XR = ...le PRS,</math> making <math>\triangle PRY \sim \triangle MOS</math> by SAS Similarity.7 KB (1,181 words) - 19:41, 17 April 2022
- ...AC</math> because <math>\angle ABC = \angle ACB</math>. Therefore, by AAS Similarity, <math>\triangle ADB \cong \triangle ADC</math>, so <math>BD = CD</math>.2 KB (268 words) - 14:04, 17 February 2020
- ...the larger side of the triangle have length <math>b</math>. Now we see by AAS congruency that if we draw perpendiculars that surround the smaller square, ...rectangle and the square is also congruent to the other small triangles by AAS, so we can fill in those sides;17 KB (2,502 words) - 15:13, 3 November 2024
- <math>\text{SSS Similarity states that if there are two triangles (shown below), then if }\dfrac{\over [[Category:Similarity]]795 bytes (113 words) - 13:02, 29 December 2023