Translate (-5, 0) down 4 and right 6
(1, -4)
Reflect (-2, 5) across the x - axis
(-2, -5)
Rotate (-3, 6) 90o about the origin
(-6, -3)
Dilate (2, -3) using k = 3
(6, -9)
Point B(-3, 6) is dilated by scale factor of 2 then rotated 90o about the origin. What is B"?
(-12, -6)
P(4 , -3) ----- (x - 3, y + 5)
P' =
(1, 2)
If the preimage is (-4, -10), what is the image after reflecting across y - axis?
(4, -10)
Rotate (2, -7) 270o clockwise about the origin
(7, 2)
What is the image of (-4, 6) after dilated using a scale factor of 1/4?
(-1, 3/2) or (-1, 1.5)
Reflect (4, -9) across the x axis, then dilate by a scale factor of 1/2.
(2, 4.5) or (2, 9/2)
Translate (6 , 9) left 2 units and up 3 units.
(4, 12)
If point P(-9, 6) is reflected across positive diagonal, what is P'?
( 6, -9)
Rotate (8,5) 1800 about the origin
(-8, -5)
Using a scale factor of 0.5, what is the image of (1,5) after dilation?
(0.5, 2.5) or (1/2, 5/2)
Preimage: (-2, -9) Transformations: Rotate 270o clockwise about the origin; then reflect across y = -x
What is the final image?
(2, -9)
Point A( -1, 5) is translated 5 down, what is the coordinates of A'?
(-1, 0)
Reflect A(-7, 1) across line y = -x
(-1, 7)
Determine the image of point B(4, -9) if the rotation centered at the origin is 270o .
(-9, -4)
pre mage: (-4, 6) ------ image ( -10, 15)
What is the scale factor of dilation?
5/2 or 2.5
If a point C(1,3) is translated 3 right, 7 up and then dilated by a scale factor of 3, what is C"?
(12, 30)
If the domainof the coordinate transformation (x, y) = (y + 2, x - 3) is (3, -1)(-4, 6). What is the set of ordered pairs that describe the range?
(1,0)(8, -7)
Reflect (9, -2) across line x = 3
(-3, -2)
If a point (x, y) is rotated 2700 about the origin, write the rule that desrcribes the image.
(y, -x)
The preimage of a square on a transparency is 20 inches long. When it is projected on the screen the image is 3 feet long. What is the scale factor of dilation?
9/5 or 1.8
Point D(8, -2) is dilated by a scale factor of 1/2 then reflected across line x = 1. Find the final image.
(-2,-1)