NC.M2.G-SRT.3
Use transformations (rigid motions and dilations) to justify the AA criterion for triangle similarity.
Khan Academy ResourcesProperties of translationsRotating shapes about the origin by multiples of 90°Translating shapesRotations introDetermining rotationsReflecting shapesAngle-angle triangle similarity criterionTranslations introDetermining translationsPrecisely defining rotationsMapping shapesDetermine reflections (advanced)Reflect shapesDilations: scale factorRotate shapesCongruence & transformationsTranslate pointsFind measures using rigid transformationsDilate trianglesDefining transformationsDilations: centerDilate pointsIdentify transformations Reflect pointsRotate pointsRigid transformations: preserved propertiesDetermine reflectionsDetermine translationsTranslate shapesDilations and propertiesDetermine rotationsCorresponding parts of congruent triangles are congruentTriangle congruence postulates/criteriaWhy SSA isn't a congruence postulate/criterionTriangle similarity postulates/criteriaIntro to triangle similarityTranslating shapesRotating pointsReflecting shapes: diagonal line of reflectionTranslating pointsDilating shapes: expandingReflecting pointsDetermining reflections (advanced)Determining translationsIdentifying transformationsDilations introMapping shapesTranslation challenge problemDefining transformationsNon-congruent shapes & transformationsDetermining rotationsIdentifying type of transformationDilating shapes: shrinkingAngle congruence equivalent to having same measureDilations: scale factorRigid transformations introDilating shapes: shrinking by 1/2Finding measures using rigid transformationsDetermining reflectionsDilations: centerSegment congruence equivalent to having same lengthReflecting shapesRotating shapesDilating pointsCongruent shapes & transformations

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