Triangle Congruence Postulates
 Match each congruence postulate with its abbreviation.Congruence PostulateAngle - Side - AngleSide - Angle - SideAngle - Angle - SideHypotenuse - LegSide - Side - SideTriangle Congruence PostulatesAbbreviationAAS?ASA?SSS?SAS?HL? Use the diagram to name the included angle between the given pair of the sides.AB and BCBC and CDAB and BDSidesIncluded Angle∠BCD?∠CBA?​∠DBA? Decide whether enough information is given to prove that the triangles are congruent. Yes, congruent by AAS​Yes, congruent by HLYes, congruent by SSSYes, congruent by SASNot necessarily congruent​Yes, congruent by ASA Decide whether enough information is given to prove that the triangles are congruent. Yes, congruent by SSSYes, congruent by SASYes, congruent by AAS​Yes, congruent by HL​Yes, congruent by ASANot necessarily congruent Decide whether enough information is given to provethe triangles are congruent:Yes, by SSS onlyYes, by ASA onlyYes, by AAS onlyYes, by SAS onlyNot enough information Decide whether enough information is given to prove that the triangles are congruent. Yes, congruent by SSSYes, congruent by SASYes, congruent by AAS​Yes, congruent by HL​Yes, congruent by ASANot necessarily congruent Decide whether enough information is given to prove that the triangles are congruent. Yes, congruent by SSSYes, congruent by SASYes, congruent by AAS​Yes, congruent by HL​Yes, congruent by ASANot necessarily congruent Decide whether enough information is given to prove that the triangles are congruent. Yes, congruent by SSSYes, congruent by SASYes, congruent by AASYes, congruent by HL​Yes, congruent by ASANot necessarily congruent The triangles shown are congruent.  Complete the congruence statement and give the correct postulate.ΔBCA ≅ Δ                   by  The triangles shown are congruent.  Complete the congruence statement and give the correct postulate.ΔTSR ≅ Δ                   by
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