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SSS SAS ASA AAS notes.notebook January 07, 2016 Objective Use SSS, SAS, ASA, AAS Congruency Theorem to prove congruent triangles 1 SSS SAS ASA AAS notes.notebook January 07, 2016 We know that triangles are congruent if all of their sides and all of their angles are the same. But there are shortcuts to this... SideSideSide (SSS) Given: Conclusion: SSS 2 SSS SAS ASA AAS notes.notebook January 07, 2016 Angle B is the included angle between the sides AB and BC. 3 SSS SAS ASA AAS notes.notebook January 07, 2016 The included side is the common side between two angles. 4 SSS SAS ASA AAS notes.notebook January 07, 2016 Besides SSS, there are other shortcuts to prove that triangles are congruent.... SAS ASA AAS HL 5 SSS SAS ASA AAS notes.notebook January 07, 2016 Click on the following link(s): https://schoolyourself.org/learn/geometry/trianglessas https://schoolyourself.org/learn/geometry/triangles_asa https://schoolyourself.org/learn/geometry/triangles_aas 6 SSS SAS ASA AAS notes.notebook January 07, 2016 2. 7 SSS SAS ASA AAS notes.notebook January 07, 2016 8 SSS SAS ASA AAS notes.notebook January 07, 2016 9 SSS SAS ASA AAS notes.notebook January 07, 2016 10