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3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 1
September 26, 2013
Sep 24­2:59 PM
Bellwork
With your partner, stand in the center of 
the room according to the angle pair card 
you receive. 
Determine whether your angles are 
congruent or supplementary. 
One partner is to hold the angle pair card, 
and the other partner will hold the = card, 
(located on the front desk).
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 2
September 26, 2013
Oct 1­8:35 AM
3.3 Prove Lines are Parallel
Postulate 16: Corresponding Angles Converse
                        If 2 lines are cut by a transversal so the corresponding 
                        angles are congruent, then the lines are parallel.
Example 1
Find the value of x that makes m // n.
                           Guided Practice #1 with partners
m
n65
(3x + 5)
6 k
2 j
j // k
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 3
September 26, 2013
Oct 1­9:17 AM
Theorem 3.4: Alternate Interior Angles Converse
                        If 2 lines are cut by a transversal so the alternate interior 
                        angles are congruent, then the lines are parallel.
Theorem 3.5: Alternate Exterior Angles Converse
                        If 2 lines are cut by a transversal so the alternate exterior 
                        angles are congruent, then the lines are parallel.
Theorem 3.6: Consecutive Interior Angles Converse
                 If 2 lines are cut by a transversal so the consecutive 
                 interior angles are supplementary, then the lines are parallel.
k
45
jj // k
j // k
j // k
j
k
1
8
3
5
j
k
<3+<5=180
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 4
September 26, 2013
Oct 1­9:50 AM
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 5
September 26, 2013
Oct 1­9:51 AM
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 6
September 26, 2013
Oct 1­10:03 AM
Paragraph Proof:  written in paragraph form and in sentences 
explaining the logical flow of argument
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 7
September 26, 2013
Oct 1­10:11 AM
Theorem 3.7:  Transitive Property of Parallel Lines
                        If 2 lines are parallel to the same line, 
                         then they are parallel to each other.
3.3 Prove Lines Parallel
HW pg. 165 #4­14 evens, 29­31, 34 & 35 8
September 26, 2013
Oct 1­10:02 AM
HW pg. 165
#4­14 evens
29­31, 
34 & 35

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3.3 notes