

Parallel lines and Transversals
Presentation
•
Mathematics
•
8th Grade
•
Medium
Standards-aligned
Darci Neireiter
Used 477+ times
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14 Slides • 7 Questions
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Parallel lines and Transversals
8th grade Thigpen/Neireiter

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Parallel Lines
Parallel lines are lines that lie in the same plane that do not intersect.
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Transversal
a transversal is a line that passes through two lines in the same plane at two distinct points.
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Parallel lines and Transversals
When a TRANSVERSAL intersects a pair of PARALLEL LINES , 8 angles are formed.
These angles have special relationships that you have to remember
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The Angles are either Exterior or Interior
-Interior Angles of a Transversal are created where a transversal crosses two parallel lines. Each of the interior angles are INSIDE the parallel lines.
-Exterior Angles are created where a transversal crosses two parallel lines. Each of these angles are OUTSIDE the parallel lines.
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Two Types of these Angles are Consecutive and Alternate
Consecutive means on the SAME SIDE of the TRANSVERSAL
Alternate means on OPPOSITE SIDES of the TRANSVERSAL
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So the Eight Angles Formed are:
Consecutive Interior Angles
Consecutive Exterior Angles
Alternate Interior Angles
Alternate Exterior Angles
****They can also form Corresponding Angles
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Consecutive Interior Angles
Angles on the SAME SIDE of the transversal and INSIDE the parallel lines.
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Consecutive Exterior Angles
Angles on the SAME SIDE of the transversal and OUTSIDE the parallel lines.
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Alternate Interior Angles
Angles on the OPPOSITE SIDE of the transversal and INSIDE the parallel lines.
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Alternate Exterior Angles
Angles on the OPPOSITE SIDE of the transversal and OUTSIDE the parallel lines.
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Another Type of angle pairs formed is Corresponding Angles
When two parallel lines are crossed by another line (Transversal), the angles in corresponding positions are called corresponding angles.
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Corresponding Angles
Two angles on the SAME SIDE of the transversal that are in corresponding positions one EXTERIOR and one INTERIOR
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Parallel lines and Transversals
8th grade Thigpen/Neireiter

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