Parallel Lines Cut by a Transversal
Transformations
Parallel Lines and Angle Pairs
Transformations Part 2
Equations of Parallel/Perpendicular Lines
100
Name a pair of alternate interior angles.
3 and 6 or 4 and 5
100
Describe the following transformation.
Reflection over the y axis
100
What slope would parallel to the line y=5x+2?
5
100
Describe the transformation from G onto F.
Translation left 2 up 1
100
What slope would be parallel to 2/3?
2/3
200
Find x.
110
200
Describe the following transformation.
Up 3, left 5
200
What kind of angle pair is 2 and 7?
Alternate exterior
200
Describe the transformation.
Reflection over the y-axis
200
What slope would be perpendicular to -6?
1/6
300
a||b
300
Describe the transformation.
reflection over the x-axis
300
Name a pair of corresponding angles.
Many answers
300
Take the 3 points and translate them right 4, down 3.
A (2,1)
B(4,-2)
C(-3,5)
A'(6,-2)
B'(8,-5)
C'(1,2)
300
Find the slope of a line perpendicular to the line whose equation is 6x+8y=-128
4/3
400
Find x.
x=20
400
Describe the transformation.
90 degree rotation clockwise
or
270 degree rotation counterclockwise
400
If the lines are parallel, why would angle 1 and angle 8 be congruent?
They are alternate exterior angles
400
What transformation would map figure A onto figure B?
90 degree rotation counterclockwise
400
Which equation represents a line which is perpendicular to the line 5x+2y=12?
y=2/5x-3
500
Based on the given information, what two lines would be parallel? angle 4 is congruent to angle 6
n||m
500
Rotation 270 counterclockwise or 90 degrees clockwise followed by a translation up
500
y=-1/2x-3
500
Give 3 possible rotations (in degrees) that would map this figure onto itself.
72, 144, 216, 288, 360
500
y=-5/4x+14