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Transitive Property of Equality Variation 2
Angle Symmetry Example 2
Distance Property 2
Distance Property 1
Collinear Then 180
Subtract Both Sides
Add Term to Both Sides 6
Subtract Both Sides 2
Add Term to Both Sides 7
Transitive Property of Equality Variation 1
Vertical Angles
Angle Addition Theorem
Collinear Angles Property 9
Collinear Angles B
Exterior Angle
Exterior Angle B
Collinear Angles Property 10
Collinear Angles Property 3
Collinear Angles Property 3 B
Collinear Angles Property 3 C
alternate interior angles then parallel
ParallelThenAIA
Parallelthenaiashort
Parallel Then Aia Short Mirror
Angle Symmetry 4
Angle Symmetry Example
If Parallelogram Diagonal Then Congruent Triangles
If Parallelogram Then Sides Congruent
Proof: Angle Symmetry 4
Let's prove the following theorem:
if m∠
A
B
C
= m∠
X
Y
Z
, then m∠
X
Y
Z
= m∠
C
B
A
A
B
C
X
Y
Z
Proof:
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Try proving it
Given
1
m∠
A
B
C
=
m∠
X
Y
Z
Proof Table
#
Claim
Reason
1
m∠
A
B
C
=
m∠
C
B
A
m∠
A
B
C
=
m∠
C
B
A
(Angle Symmetry Property)
2
m∠
X
Y
Z
=
m∠
C
B
A
if
m∠
A
B
C
=
m∠
X
Y
Z
and
m∠
A
B
C
=
m∠
C
B
A
, then
m∠
X
Y
Z
=
m∠
C
B
A
(Transitive Property of Equality Variation 2)
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