Notes 3.1 PARALLEL LINES: PERPENDICULAR LINES: SKEW ...
Notes 3.1 PARALLEL LINES: PERPENDICULAR LINES: SKEW ...
Notes 3.1 PARALLEL LINES: PERPENDICULAR LINES: SKEW ...
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<strong>Notes</strong> <strong>3.1</strong><br />
<strong>PARALLEL</strong> <strong>LINES</strong>:<br />
<strong>PERPENDICULAR</strong> <strong>LINES</strong>:<br />
<strong>SKEW</strong> <strong>LINES</strong>:<br />
<strong>PARALLEL</strong> PLANES:<br />
Think of each segment in the diagram as part of a line. Which of the lines appear to fit the<br />
description?<br />
1. parallel to AB and contains D<br />
B<br />
C<br />
2. perpendicular to AB and contains D<br />
A<br />
D<br />
3. skew to AB and contains D<br />
H<br />
E<br />
4. Name the plane(s) that contain D<br />
and appear to be parallel to plane ABG.<br />
G<br />
F<br />
Now you try. Identify the following using the above picture, but make sure they are different than #1-4!<br />
5. A pair of parallel segments 6. A pair of skew segments<br />
7. A pair of perpendicular segments 8. A pair of parallel planes
TRANSVERSAL<br />
ALTERNATE INTERIOR ∠S:<br />
m<br />
1<br />
3<br />
2<br />
4<br />
ALTERNATE EXTERIOR ∠S:<br />
n<br />
5<br />
7<br />
6<br />
8<br />
CORRESPONDING ∠S:<br />
t<br />
SAME-SIDE INTERIOR (CONSECUTIVE) ∠S:<br />
Find all angles in the diagram that fit the following descriptions:<br />
5. corresponding angles<br />
6. alternate interior angles<br />
2<br />
1<br />
7<br />
5<br />
6 3<br />
8 4<br />
7. alternate exterior angles<br />
8. same-side interior (consecutive) angles<br />
9. vertical angles<br />
True/False<br />
9. If two lines never intersect, then the lines are parallel.<br />
10. If two lines are skew, then they never intersect.<br />
11. If two lines are cut by a transversal, then 8 pairs of corresponding angles are formed.<br />
12. If a line is perpendicular to one of two parallel lines, then it is perpendicular to the other.