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Chapter 8/1.2

AB
Transformationschange made to position or size of a figure
ImageResulting figure after transformation is applied
PreimageOriginal figure
RotationTurn
ReflectionFip (mirror) of a figure over an imaginary line
TranslationSlide
How does a figure have symmetry?If a figure and its image coincide (line up)
TranslationsTransformation that slides each point of a figure the same distance in the same direction
Properties of TranslationsPreserves congruence; preserves orientation; every point shifts "h" units horizontally and "k" units vertically
Using ReflectionsTransformation in which each point of a figure has an image that is the same distance from the line of reflection as the original point.
Properties of reflectionsPreserves congruence; changes (reverses) orientation; line of reflection is a perpendicular bisector of every segment that connects a point and its image
X-axis mapping(a,b)->(a, -b)
Y-axis mapping(a,b)->(-a, b)
Y=X(a,b)->(b, a)
Y=-X(a,b)->(-b, -a)
RotationTransformation in which every point moves along a circular path around a fixed point
Center of rotationFixed point
Angle of rotationSegments drawn from a point and its image to the center of rotation always form the same angle
Properties of RotationsPreserves congruence; preserves orientation
90 degree rotation(a,b)->(-b, a)
180 degree rotation(a,b)->(-a, -b)
270 degree rotation(a,b)->(b, -a)
360 degree rotation(a,b)->(a, b)
Glide ReflectionTranslation followed by a reflection
Properties of Glide RelectionsPreserves congruence; change (reverse) orientation; line of reflection is parallel to direction of translation
DilationsTransformation that enlarges or reduces the original figure
Center of dilationintersection of lines created by connecting corresponding vertices
Scale Factor (k)Image length/original lenth
K>1Enlargement
0<K<1Reduction
K=1No dilation (congruent figure)
PropertiesDilations do not preserve congruence (unless k=1); angle measures are preserved; dilations should be associated with similarity
Image length==K (original length)



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