Rules
Rotations
Translations
Reflections
Dilations
Random
100

(x,y)→(x+h,y+k)

Translation

100

(-3,4) rotated 180 degrees

(3,-4)

100

What is the image of point (-5,2) transformed using the vector <3, -2>

(-2,0)

100

Reflect (4,3) over x-axis

(4,-3)

100

Dilate (5,9) by a scale factor of 2.5

(12.5, 22.5)

100

Which transformation can not be used to prove congruency? 

Dilation

200

(x,y)→(-y,x)

Rotation: 

90° CCW

270° CW

200

(5,1) rotated 90° 

What is (-1,5)?

200

What is the component form for this vector? 

<7,-3>

200
Reflect (-5, -3) over y=x. 

(-3,-5)

200

Dilate (8,4) by (x,y)→(1/4x,1/4y)

(2,1)

200

What is a transformation that does not change the shape or size of a figure? 

Rigid motion 

300

(x,y)→(kx,ky)

Dilation

300

(2,-4) rotated 360° 

What is (2,-4)?

300

What quadrant does the image of (5, -7) map to under a transformation of (x,y)→(x-8,y) 

Quadrant III

300

Reflect (2, -5) over: 

y-axis then the y=-x line 

(5,2)

300

Your pre-image point is at (2,3). Perfom the following transformations: 

Reflection across x-axis

Dilation of k=2

(4,-6)

300

What is a transformation that maps a figure onto another figure that is the same shape, but maybe not the same size?

Similarity Transformation

400

(x,y)→(y,-x)

Rotation: 

270° CCW 

90° CW 

400

(-7,-4) rotated 270° 

What is (-4,7)?

400

Write the coordinate rule: 

x,y)→(x-5, y+2)

400

Describe the rules for the following transformation:

1) Transation: (x,y)→(x+2, y+3)

2) Reflection over y-axis: (x,y)→(-x,y)



400

You know that R(2,4) and R'(8,16). What scale factor was used to map R onto R'? 

k=4

400

How many lines of symmetry does this figure have?

4

500

(x,y)→(-x,y)

Reflection over y-axis 

500

(-1,9) rotated 450°

What is (-9,-1)?

500
What is the final image of X(2,4) after the following transformations: 

1) (x,y)→(x+12,y+4)

2) translation along vector <-5, -9>

S''(9, -1)

500

What transformation is equivalent to reflecting a figure over two parallel lines? 

Translation 

500

Describe the transformation(s) that maps quadrilateral DEFG to quadrilateral STUV. 

Write ONE rule to describe it. 

Dilation of k=1/2 (x,y)→(1/2x, 1/2y)

Rotation of 180° (x,y)→(-x,-y)

(x,y)→(-1/2x,-1/2y)

500

What is the degree of rotational symmetry for this figure?

72°

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