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Identifying Angles 3-1 Note-taking Guide DLB Geometry Alternate Interior Angles areβ¦ non-adjacent interior angles that lie on opposite sides of the transversal. Examples: β’ β 4 πππ β 6 β’ β 3 πππ β 5 Same-Side Interior Angles areβ¦ interior angles that lie on the same side of the transversal. Examples: β’ β 4 πππ β 5 β’ β 3 πππ β 6 Corresponding Anglesβ¦ lie on the same side of the transversal in corresponding positions. Examples: β’ β 1 πππ β 5 β’ β 2 πππ β 6 β’ β 3 πππ β 7 β’ β 4 πππ β 8 Alternate Exterior Angles areβ¦ non-adjacent exterior angles that lie on opposite sides of the transversal. Examples: β’ β 1 πππ β 7 β’ β 2 πππ β 8 Letβs Review Vertical Angles and Linear Pairs! Vertical angles areβ¦ nonadjacent angles formed by two intersecting lines. Vertical Angles Theorem: Vertical angles are congruent. Examples of vertical angles: β’ β 1 πππ β 3 β’ β 5 πππ β 7 β’ β 2 πππ β 4 β’ β 6 πππ β 8 A Linear Pair isβ¦ adjacent angles whose non-common sides are opposite rays Linear Pair Postulate: If two angles form a linear pair, then they are supplementary. Examples of linear pairs: β’ πβ 1 + πβ 2 = 180 β’ πβ 3 + πβ 4 = 180 β’ πβ 5 + πβ 6 = 180 β’ πβ 7 + πβ 8 = 180 β’ πβ 2 + πβ 3 = 180 β’ πβ 1 + πβ 4 = 180 β’ πβ 6 + πβ 7 = 180 β’ πβ 5 + πβ 8 = 180