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(x,y) = (x,-y)
Reflection over the x-axis
(x,y) = (-x,y)
Reflection over the y-axis
(x,y) = (-y,x)
Rotation 90 degrees counterclockwise about the origin
(x,y) = (y,-x)
Rotation 90 degrees clockwise about the origin
(x,y) = (-x,-y)
Rotation 180 degrees about the origin
(x,y) = (x + a, y + b)
Translation
Describe the transformation.
(2,5) = (4,2)
(7,9) = (9,6)
(0,3) = (2,0)
Translation right 2 units and down three units
Describe the transformation.
(7, 8) = (7, -8)
Reflection over the x-axis
Describe the transformation.
(-1,-4) = (1, -4)
Reflection over the y-axis
Describe the transformation.
(-5,-12) =(12,-5)
Rotation 90 degrees counterclockwise about the origin
Describe the transformation.
(10, -2) = (-2,-10)
Rotation 90 degrees clockwise about the origin
Describe the transformation.
(3,-11) = (-3, 11)
Rotation 180 degrees about the origin
Describe the transformation.
(-4,5) = (-11,9)
(9,-13) = (2,-9)
(7,22) = (0,26)
Translation left 7 units and up 4 units.
Describe the transformation.
(-19,-5) = (-19,5)
Reflection over the x-axis
Describe the transformation.
(-12, -10) = (12, -10)
Reflection over the y-axis
Describe the transformation.
(-1,-2) = (2,-1)
Rotation 90 degrees counterclockwise about the origin
Describe the transformation.
(-8,-6) = (-6,8)
Rotation 90 degrees clockwise about the origin
Describe the transformation.
(-13, -5) = (13,5)
Rotation 180 degrees about the origin
(-7,4) Translated 3 units left and 5 units up
(-10,9)
(-1,1) Reflected over the x-axis
(-1,-1)
(0,-3) Reflected over the y-axis
(0,-3)
(-2,5) Rotated 90 degrees counterclockwise about the origin
(-5,-2)
(-7,11) Rotated 90 degrees clockwise about the origin
(11,7)
(15,0) Rotated 180 degrees about the origin
(-15,0)
(4,-8) dilated by a scale factor of ½
(2,-4)
Describe the transformation
(-3,7) = (-9,21)
(1,2) = (3, 6)
(5,0)=(15,0)
Dilation by a scale factor of 3
(0,5) dilated by a scale factor of 6
(0,30)
(12, 4) dilated by a scale factor of ¾
(9,3)
Do dilations produce images similar or congruent to the pre- image?
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