G.CO.2
(9/10) Recognize transformations as functions that take points in the plane as inputs and give other points as outputs and describe the effect of translations, rotations, and reflections on two-dimensional figures. For example, (x,y) maps to (x + 3, y - 5); reflecting triangle ABC(input) across the line of reflection maps the triangle to exactly one location, A'B'C'(output).
Example Problems
Point Q' is the image of Q under a translation.
What was the translation?
What was the translation?
Point is the image of under a translation.
What was the translation?
What was the translation?
Point is the image of under a translation.
What was the translation?
What was the translation?
Khan Academy ResourcesProperties of translationsRotating shapes about the origin by multiples of 90°Translating shapesRotations introDetermining rotationsReflecting shapesTranslations introDetermining translationsPrecisely defining rotationsMapping shapesSequences of transformationsDetermine reflections (advanced)Reflect shapesRotate shapesCongruence & transformationsTranslate pointsFind measures using rigid transformationsDefining transformationsDilations: centerIdentify transformations Reflect pointsRotate pointsRigid transformations: preserved propertiesDetermine reflectionsDetermine translationsTranslate shapesDilations and propertiesDetermine rotationsTranslating shapesRotating pointsReflecting shapes: diagonal line of reflectionTranslating pointsReflecting pointsDetermining reflections (advanced)Determining translationsIdentifying transformationsMapping shapesTranslation challenge problemDefining transformationsNon-congruent shapes & transformationsDetermining rotationsSequences of transformationsIdentifying type of transformationDilating shapes: shrinkingRigid transformations introRigid transformations: preserved propertiesFinding measures using rigid transformationsDetermining reflectionsDilations: centerDilations and propertiesReflecting shapesRotating shapesCongruent shapes & transformations

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