Show:
Translation
Reflection
Dilation
Transformation
Rotation
100

a transformation that moves each point of a figure the same distance and in the same direction

What is a translation AKA slide!

100

a transformation that flips a figure over a line

What is reflection

100
a transformation in which a figure and it's image are similar
What is dilation
100
a change in the position, shape or size of a figure
What is a transformation
100

A counterclockwise rotation of 90° is the same as how many degrees of rotation clockwise?

270 degrees

200

P (-5, 1) is translated 6 units to the right and 3 units down the coordinates for P'

What is (1,-2)

200

the line a figure is reflected over

What is the line of reflection

200
the ratio of the length in the image to the corresponding length in the original is the
What is scale factor
200
the figure you get after a transformation takes place
What is the image
200

Triangle B is rotated 270° clockwise with the origin as the center of rotation to create a new figure. What rule describes this transformation?

(x,y)→(-y,x)

300

A point is translated 8 units to the left and 6 units up.  If the preimage point was located at (3, -8) where will the image be located.

 Where is (-5, -2)?

300

Point (2, -7) was reflected over the x axis, where is now located?

(2, 7)

300
S (6,9) --> A (2,3) What is the scale factor?
What is 1/3
300

What is the mirror line of a reflection called

LINE OF SYMMETRY

300

A point about which a figure is rotated

Centre of rotation

400

G (-2,1) --> G' (4,-5) F (-5,4) --> F' (_,_)

What is (1,-2)

400

A (3,1) is reflected over the Y-Axis -What is A'

What is (-3,1)

400

KLMN is dilated to a scale factor of 2 K ( -4,1) --> K' (_,_)

What is (-8,2)

400
How to distinguish between the original and image
What is Prime Notation!
400

 If the coordinates of point P are (2, -3) and then rotated 90 degrees clockwise, what are the new coordinates of point P.

(-3,-2)

500

 

The coordinates of triangle JRB are ,J(1, -2) , R(-3, 6) and B(4, 5) . What are the coordinates of its image after the transformation (x, y) ->(x+2, y-1) then reflect over the y-axis


J"(-3, -3), R"(1, 5), B"(-6, 4)

500

 What is the ordered pair for the final location of

P( 2, 3) after this series of transformations? (x,y)→(x+2, y−4)  then reflected over the  y-axis?

P′(−4, −1)  

500

You are using a magnifying glass. Use the length of the insect and the magnification level to determine the length of the image seen through the magnifying glass.      

Original length = 60mm

Magnification= 5 X

300 mm

500

Which transformation is not considered a rigid transformation

Dilation

500

What is the ordered pair for the final location of P( -7, 3) after this series of transformations? 

(x,y)→(x, y+3)  then rotated  90°  clockwise about the origin.

P′(6, 7)