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BELLWORK: RECALL THE MIDPOINT OF ANY TWO
ENDPOINTS TO BE .
3.1 PAIRS OF LINES AND ANGLES
We know that parallel lines never intersect because they have the same slope. Is
the following Biconditional Statement true? If not, give a counterexample.
Two lines never intersect iff they're parallel.
Define and illustrate the following vocabulary terms (pg 126).
Parallel Lines -
Perpendicular Lines -
Skew Lines -
Parallel Planes -
3.2 PARALLEL LINES
AND
TRANSVERSALS
In mathematics
a transversal is
a line that
intersects with
at least two
other lines.
3.2 PARALLEL LINES AND TRANSVERSALS
Corresponding Angles Theorem
If two parallel lines Examples
are cut by a transversal
then the pairs of
Corresponding Angles
are congruent.
3.2 PARALLEL LINES AND TRANSVERSALS
Alternate Interior Angles Theorem
If two parallel lines Examples
are cut by a transversal
then the pairs of
Alternate Interior
Angles are congruent.
3.2 PARALLEL LINES AND TRANSVERSALS
Alternate Exterior Angles Theorem
If two parallel lines Examples
are cut by a transversal
then the pairs of
Alternate Exterior
Angles are congruent.
3.2 PARALLEL LINES AND TRANSVERSALS
Consecutive Interior Angles Theorem
If two parallel lines Examples
are cut by a transversal
then the pairs of
Consecutive Interior
Angles are
Supplementary.
3.2 PARALLEL LINES AND TRANSVERSALS
Learning Check
Identify all the pairs of each angle type.
1) Corresponding Angles (There are 4 pair.)
2) Alt Int Angles (There are 2 pair.)
3) Alt Ext Angles (There are 2 pair.)
4) Consecutive Angles (There are 2 pair.)
3.2 PARALLEL LINES AND TRANSVERSALS
Learning Check Solutions
Identify all the pairs of each angle type.
1) Corresponding Angles (There are 4 pair.)
<1 and <5 <2 and <6
<4 and <8 <3 and <7
2) Alt Int Angles (There are 2 pair.)
<4 and <6 <3 and <5
3) Alt Ext Angles (There are 2 pair.)
<2 and <8 <1 and <7
4) Consecutive Angles (There are 2 pair.)
<4 and <5 <3 and <6
3.2 PARALLEL LINES AND TRANSVERSALS DAY 2
Bellwork
3.2 PARALLEL LINES AND TRANSVERSALS DAY 2
From the diagram find the measure of the unknown labeled
angles. Given reasons for your solution.
3.2 PARALLEL LINES AND TRANSVERSALS DAY 2
From the diagram find the measure of the unknown labeled
angles. Given reasons for your solution.
3.2 PARALLEL LINES AND TRANSVERSALS DAY 2
From the diagram find the measure of the unknown labeled
angles. Given reasons for your solution.
3.2 PARALLEL LINES AND TRANSVERSALS DAY 2
From the diagram find the measure of the unknown labeled
angles. Given reasons for your solution.
3.2 PARALLEL LINES AND TRANSVERSALS DAY 2
From the diagram find the measure of the unknown labeled
angles. Given reasons for your solution.

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A Parallel Lines and Transversalspp.pptx

  • 1. BELLWORK: RECALL THE MIDPOINT OF ANY TWO ENDPOINTS TO BE .
  • 2. 3.1 PAIRS OF LINES AND ANGLES We know that parallel lines never intersect because they have the same slope. Is the following Biconditional Statement true? If not, give a counterexample. Two lines never intersect iff they're parallel. Define and illustrate the following vocabulary terms (pg 126). Parallel Lines - Perpendicular Lines - Skew Lines - Parallel Planes -
  • 3. 3.2 PARALLEL LINES AND TRANSVERSALS In mathematics a transversal is a line that intersects with at least two other lines.
  • 4. 3.2 PARALLEL LINES AND TRANSVERSALS Corresponding Angles Theorem If two parallel lines Examples are cut by a transversal then the pairs of Corresponding Angles are congruent.
  • 5. 3.2 PARALLEL LINES AND TRANSVERSALS Alternate Interior Angles Theorem If two parallel lines Examples are cut by a transversal then the pairs of Alternate Interior Angles are congruent.
  • 6. 3.2 PARALLEL LINES AND TRANSVERSALS Alternate Exterior Angles Theorem If two parallel lines Examples are cut by a transversal then the pairs of Alternate Exterior Angles are congruent.
  • 7. 3.2 PARALLEL LINES AND TRANSVERSALS Consecutive Interior Angles Theorem If two parallel lines Examples are cut by a transversal then the pairs of Consecutive Interior Angles are Supplementary.
  • 8. 3.2 PARALLEL LINES AND TRANSVERSALS Learning Check Identify all the pairs of each angle type. 1) Corresponding Angles (There are 4 pair.) 2) Alt Int Angles (There are 2 pair.) 3) Alt Ext Angles (There are 2 pair.) 4) Consecutive Angles (There are 2 pair.)
  • 9. 3.2 PARALLEL LINES AND TRANSVERSALS Learning Check Solutions Identify all the pairs of each angle type. 1) Corresponding Angles (There are 4 pair.) <1 and <5 <2 and <6 <4 and <8 <3 and <7 2) Alt Int Angles (There are 2 pair.) <4 and <6 <3 and <5 3) Alt Ext Angles (There are 2 pair.) <2 and <8 <1 and <7 4) Consecutive Angles (There are 2 pair.) <4 and <5 <3 and <6
  • 10. 3.2 PARALLEL LINES AND TRANSVERSALS DAY 2 Bellwork
  • 11. 3.2 PARALLEL LINES AND TRANSVERSALS DAY 2 From the diagram find the measure of the unknown labeled angles. Given reasons for your solution.
  • 12. 3.2 PARALLEL LINES AND TRANSVERSALS DAY 2 From the diagram find the measure of the unknown labeled angles. Given reasons for your solution.
  • 13. 3.2 PARALLEL LINES AND TRANSVERSALS DAY 2 From the diagram find the measure of the unknown labeled angles. Given reasons for your solution.
  • 14. 3.2 PARALLEL LINES AND TRANSVERSALS DAY 2 From the diagram find the measure of the unknown labeled angles. Given reasons for your solution.
  • 15. 3.2 PARALLEL LINES AND TRANSVERSALS DAY 2 From the diagram find the measure of the unknown labeled angles. Given reasons for your solution.