
MP1 Lesson 8 Transversals through Parallel Lines
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Easy
+5
Standards-aligned
Anastasia Avila
Used 14+ times
FREE Resource
8 Slides • 5 Questions
1
Lesson 8 Transversals
and Parallel lines
TEKS G.6A
2
Aerial views of Horizon City and Amarillo
3
Open Ended
What are some things you notice about the pictures of the two cities?
4
Which one of these is not like the other?
Diagram A:
Diagram B:
Diagram C:
Diagram D:
5
Poll
Which diagram do you feel didn't belong?
A
B
C
D
6
Key terms to know…
Transversal: A line that intersects two or more lines at distinct
points.
Parallel lines: Lines in a plane that do not intersect.
Corresponding angles: Angles in matching corners when a transversal crosses parallel lines.
•Alternate interior angles: Angles on opposite sides of the
transversal but inside the parallel lines.
•Alternate exterior angles: Angles on opposite sides of the
transversal but outside the parallel lines.
•Consecutive interior angles: Angles on the same side of the
transversal and inside the parallel lines.
7
Corresponding Angles
·Two angles that have corresponding positions.
When two lines are parallel, corresponding angles are congruent.
Alternate Interior Angles
·Two angles that lie between the two lines and on opposite sides
of the transversal.
When two lines are parallel, alternate interior angles are congruent.
Alternate Exterior Angles
·Two angles that lie outside the two lines and on opposite sides
of the transversal.
When two lines are parallel, alternate exterior angles are congruent.
Same Side Interior Angles
·Two angles that lie between the two lines and on the same side
of the transversal.
When two lines are parallel, same side exterior angles are
supplementary.
What does this mean?
8
Classify the angle pair as corresponding, alternate interior, alternate
exterior, or same side interior angles.
9
10
11
Labeling
Label the correct number with the correct variable answer.
x = 56
x = 8
x = 16
x = 32
x = 6
x = 36
x = 7
x = 9
12
Labeling
Label the variable to the correct picture. For number 6, label the correct x in the first box and y in the second box.
x = 3
x = 4
x = 45°
x = 50°
x = 2
x = 6
x = 85°
y = 50°
y = 45°
y = 85°
13
Open Ended
Summarize how to use transversals through parallel lines to find angle measures.
Lesson 8 Transversals
and Parallel lines
TEKS G.6A
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