When you start at (4, 5) and reflect over the x-axis, where does the point land?
(4, -5)
100
Rotate the point (5, 4) 90 degrees counterclockwise
(-5, 4)
100
The triangle ABC has coordinates A(4, 6), B(2, 5), and C(3, 9). If it is dilated by a magnitude of 3, what are the new coordinates?
A'(12, 18)
B'(6, 15)
C'(18, 27)
100
R(x-axis)*T(3, 4) (6, 7)
(9, -10)
200
Translate the point (-3, 2) four left and 2 down
(-7, 0)
200
Starting at (-5, -9) and reflecting over the line y = x, where does the point stop?
(-9, -5)
200
Rotate the point (2, -4) 270 degrees counterclockwise
(-4, -2)
200
The rectangle ABCD has coordinates A(2, 10), B(-1, -5), C(-12, 4), and D(-9, -2). If it is dilated by a magnitude of 7, what are the new coordinates?
A'(14, 70)
B'(-7, -35)
C'(-84, 28)
D'(-63, -14)
200
T(2, 5) * r(90 degrees, O) (-3, 4)
(-2, 2)
300
What is the translation rule for moving a point from (5, 6) to (2, 9)
(x - 3, y + 3)
300
When you start at (6, 2) and reflect of the y-axis, what is the new point?
(-6, 2)
300
Rotate the point (1, 7) 180 degrees counterclockwise
(-1, -7)
300
The triangle ABC has coordinates A(15, 10), B(20, -5), and C(45, 25). If it is dilated by a magnitude of 1/5, what are the new coordinates?
A'(3, 2)
B'(4, -1)
C'(9, 5)
300
r(180 degrees, O) * R(y-axis) (-4, 6)
(-6, -4)
400
What is the rule for translating a point from (-6, -1) to (-3, -4)
(x + 3, y - 1)
400
Starting at (-10, 11), where do you end up when reflecting over the line y = -x?
(-11, 10)
400
Rotate the point (-7, -2) 90 degrees counterclockwise
(2, -7)
400
The rectangle ABCD has coordinates A(24, 12), B(-4, -8), C(-12, -4), and D(-36, -16). If it is dilated by a magnitude of 1/4, what are the new coordinates?
A'(6, 3)
B'(-1, -2)
C'(-3, -1)
D'(-9, -4)
400
R(y = x) * T(-4, -2) (4, 5)
(3, 1)
500
Where does the point (23, 11) end up if you translate it 31 to left or 56 up?
(-8, 67)
500
Starting at the point (-3, 5), where does it end when reflecting over the point x = -1?
(1, 5)
500
Rotate the point (-8, -10) 270 degrees counterclockwise
(-10, 8)
500
The triangle ABC has coordinates A(2, 10), B(-1, -5), and C(-12, 4). If it is dilated by a magnitude of 20, what are the new coordinates?