Rotations
Translation
Reflections
Mixed transformations
100

Rotate point (-8, 4) around the origin at 180 degrees.

What is (8, -4)?

100

What is (2,3) if it was moved one unit to the right?

What is (3,3)?

100

What point do you get if you reflect (4,2) over the x-axis

What is (4,-2)?

100

What do you get when you translate point (2, 1) across the y axis. After that translate (1, -2)

 What is (-1, -1)?

200

rotate (3, -7) around the origin 90 degrees CW

What is (-7, -3)?

200

What is (4,-8) translated (-2, 4)

What is (2, -4)?

200

What point do you get if you reflect point (2, -8) across Y=2

What is (2, 12)?

200

What do you get when you translate point (5, 4) along (2, -8). After that rotate it 180 degrees.

What is (-7, 4)?

300

Triangle RST has vertices 

R(3,1), S (-2,4), T(-5,-1) Rotate the triangle 180 degrees about the origin

R'(-3,-1)

S'(2,-4)

T'(5,1)

300

Point A (-5,8) is translated by the vector (7,-11) What are the new coordinates of A?

What is (2,-3)?

300

Point B(-3,5) is reflected across the y axis. What are the new coordinates of B.

What is (3,5)?

300

Translate coordinate A(4, 5) <1, 2>

Then rotate 90 degrees CCW

What is A'

(-7, 5)

400

A point P(3,-1) is rotated 270 degrees counterclockwise about the origin. What are the coordinates of the image P'?

What is P'( -1,-3)?

400

A triangle has vertices at A(-2,4), B(1,-1), and C(5,3). 

Then it was translated by the vector <12,-9>

What are the coordinates of A',B', and C'?

 What is A'(10,-5), B'(13,-10), C'(17,-6)?

400

Point A (8, -14) is reflected across Y=X. After that reflect the point across Y=-2

What is (-14, -12)?

400

What is point A(9, -3) after rotating it 90 degrees CW then translated <6, 7>

A=(3, -2)
500

Point B is (4, -18) First rotate it 180 degrees. After that rotate it 90 degrees CCW. Finally rotate it 270 CW.

What is (4, -18)?

500

Triangle ABC has three coordinates

A(3, 2) B(-7, 8) C(8, 5)

Coordinate A' is (5, -3). What are coordinates B' and C'

B'=(-5, 3)

C'=(10, 0)

500

Triangle ABC has the vertices A(2,1), B(8,3), C(5,9).

Then, point P inside the triangle is reflected successively 

1.First across the line y=x

2.THen across the line x=4

3. Then across the line y=-x+10

After these three reflections, the image of P is the point P'''=(7,2).

First find the original point of P, and then determine if it is inside triangle ABC.

P=(3,0)

No original P lies outside triangle ABC.

500

What is a point (10, -11) after translating it (14, -26) and a rotation of 90 degrees counter clockwise.

What is (37,24)