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3.1 Pairs of Lines and Angles
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What We Will Learn Identify lines and planes
Identify parallel and perpendicular lines Identify pairs of angles formed by transversals
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Needed Vocab Parallel lines: lines that are coplanar and do not intersect Skew lines: lines that are not coplanar and do not intersect Parallel planes: planes that do not intersect Transversal: line that intersects two or more coplanar lines at different points Corresponding angles: angles that are on same side of transversal and the coplanar lines Alternate interior angles: angles between coplanar lines and on opposite sides of the transversal Alternate exterior angles: angles outside the coplanar lines and on opposite sides of the transversal Consecutive (same side) interior angles: angles between coplanar lines and on same side of transversal
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Ex. 1 Identifying Lines and Planes
A. line(s) parallel to πΆπ· containing point A π΄π΅ B. plane parallel to EFG containing point A Plane ABC C. line(s) perpendicular to π΄π· πΈπ· , πΆπ· , π»π΄ , π΄π΅ D. name 2 skew lines π΄π· , π»πΊ C B A D F G E H
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Ex. 2 Identify Parallel and Perpendicular Lines
β₯πππππ ππππππππ β₯πππππ ππππππππππ’πππ Name a pair of β₯ lines π·π , πΈπΉ Name a pair of β₯ lines π΅πΉ , π΄π·
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Ex. 3 Identifying Angles Name: A. corresponding angles
β 1, β 5; β 2, β 6; β 3, β 7; β 4, β 8 B. alternate interior β 2, β 7; β 4, β 5 C. alternate exterior β 1, β 8; β 3, β 6 D. consecutive (same side) β 2, β 5; β 4, β 7
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