Parallel Lines & Related Angles - edit LESSON PLAN

Recall that a [color=#d69210]transversal[/color] is a line that intersects 2 other lines at 2 distinct points. [br][br]In the applet below, the[color=#d69210] dashed brown line[/color] is a [color=#d69210]transversal[/color] that intersects [i]2 parallel lines[/i]. [br][br]Take a few minutes to explore the special relationships among the various types of angle pair formed when a transversal intersects [b]PARALLEL LINES[/b]. [br][b]As you do, be sure to drag the [color=#0a971e]green points[/color] around to change the [color=#c51414]red[/color] and/or [color=#1551b5]blue[/color] angle measures that appear. [/b]
Use your observations to correctly fill in each blank below: [br][br]When a [color=#d69210]transversal[/color] intersects PARALLEL LINES, all pairs of corresponding angles are________________________. [br]When a [color=#d69210]transversal[/color] intersects PARALLEL LINES, all pairs of alternate interior angles are ______________________. [br]When a [color=#d69210]transversal[/color] intersects PARALLEL LINES, all pairs of alternate exterior angles are ______________________. [br]When a [color=#d69210]transversal[/color] intersects PARALLEL LINES, all pairs of same-side interior angles are ______________________.[br]When a [color=#d69210]transversal[/color] intersects PARALLEL LINES, all pairs of same-side exterior angles are ______________________.
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[/img]
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