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Proofs Template

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Last updated about 2 hours ago
6 questions
1
1
1
1
1
1
Question 1
1.
Other Answer Choices:
Substitution prop.
Transitive prop.
Prove (I DARE YOU)
Subtraction Prop.
Def. of midpoint
Symmetric prop.
Def. of bisect
Multiplication Prop.
Addition Prop.
Given
Division Prop.
Prove
Segment Addition Axiom
Reflexive prop.
Simplification
Question 2
2.
Other Answer Choices:
Def. of linear pair
Symmetric prop.
Prove
Reflexive prop.
Given
Subtraction Prop.
Multiplication Prop.
Def. of bisect
Def. of complementary
Addition Prop.
Transitive prop.
Def. of supplementary
Vertical Angles Thm.
Simplification
Angle Addition Axiom
Division Prop.
Prove (I DARE YOU)
Substitution prop.
Question 3
3.
Other Answer Choices:
Transitive prop
Def. of linear pair
Prove
Addition prop
Subtraction prop
Vertical Angles Thm
Def. of supplementary
Division prop
Def. of complementary
Angle Addition
Symmetric prop
Reflexive prop
Def. of bisect
Multiplication prop
Simplification
Given
Substitution
Distributive prop
Question 4
4.
Other Answer Choices:
Symmetric prop
Simplification
Triangle Sum Thm
Vertical Angles Thm
Transitive prop
Subtraction prop
Reflexive prop
CPCTC
Def. of supplementary
Addition prop
Angle Addition
Def. of complementary
Segment Addition
Substitution
Exterior Angle Thm
Def. of linear pair
Def. of midpoint
Multiplication prop
Division prop
Given
Distributive prop
Def. of bisect
Prove
Third Angles Thm
Question 5
5.
Other Answer Choices:
Division prop
Substitution
Simplification
Def. of supplementary
Def. of midpoint
Given
Addition prop
Third Angles Thm
Distributive prop
(P1) Congruent opposite sides
Reflexive prop
Multiplication prop
Prove
Vertical Angles Thm
(P3) Congruent opposite angles
(RH1) All sides congruent
Angle Addition
Exterior Angle Thm
(P0) Parallel opposite Sides
(RH2) Diagonals perpendicular
Def. of bisect
CPCTC
(P2) Supplementary same side angles
(RH3) Diagonals bisect angles
Symmetric prop
Subtraction prop
Def. of linear pair
Def. of complementary
Transitive prop
(P4) Diagonals bisect each other
Triangle Sum Thm
(R2) Diagonals are congruent
Segment Addition
Question 6
6.
Other Answer Choices:
(R2) Diagonals are congruent
Segment Addition
Symmetric prop
Third Angles Thm
Addition prop
Multiplication prop
(P4) Diagonals bisect each other
Def. of bisect
Vertical Angles Thm
Def. of complementary
Distributive prop
(RH2) Diagonals perpendicular
Prove
Substitution
CPCTC
Transitive prop
Triangle Sum Thm
Division prop
Def. of linear pair
(P0) Parallel opposite Sides
Def. of supplementary
(P2) Supplementary same side angles
(RH3) Diagonals bisect angles
Reflexive prop
Given
Angle Addition
Def. of midpoint
(P3) Congruent opposite angles
Exterior Angle Thm
(RH1) All sides congruent
Simplification
Subtraction prop
(P1) Congruent opposite sides
Segments
Angles
Right Angle \cong
\cong Complements Thm.
\cong Supplements Thm.
Def. of \perp
Parallel Lines
\cong Complements Thm
Alt. Int. \angles Converse
Alt. Int. \angles Thm
\cong Supplements Thm
Alt. Ext. \angles Thm
Corr. \angles Converse
Same Side Int. \angles Converse
Right Angles \cong
Same Side Int. \angles Thm
Corr. \angles Axiom
Def. of \perp
Alt Ext. \angles Converse
Same Side Ext. \angles Thm
Same Side Ext. \angles Converse
Triangles
SAS \cong
Same Side Ext. \angles Converse
Equilateral \Delta Thm
Corr. \angles Axiom
ASA \cong
HL \cong
Same Side Ext. \angles Thm
Right Angles \cong
Alt Ext. \angles Converse
Alt. Int. \angles Converse
\cong Complements Thm
Corr. \angles Converse
Alt. Ext. \angles Thm
SSS \cong
Same Side Int. \angles Converse
Alt. Int. \angles Thm
Isosceles \Delta Thm
AAS \cong
\cong Supplements Thm
Def. of \perp
Same Side Int. \angles Thm
Quadrilaterals
Same Side Int. \angles Converse
Same Side Ext. \angles Converse
Same Side Int. \angles Thm
Same Side Ext. \angles Thm
Alt. Ext. \angles Thm
Alt Ext. \angles Converse
Isosceles \Delta Thm
\cong Complements Thm
\cong Supplements Thm
Alt. Int. \angles Thm
ASA \cong
Alt. Int. \angles Converse
Equilateral \Delta Thm
AAS \cong
Def. of \perp
SSS \cong
HL \cong
Corr. \angles Converse
SAS \cong
Right Angles \cong
(R1) All angles congruent (90^o)
Corr. \angles Axiom
All Statements
Right Angles \cong
Same Side Int. \angles Converse
Isosceles \Delta Thm
ASA \cong
Same Side Ext. \angles Thm
SAS \cong
SSS \cong
Corr. \angles Converse
\cong Complements Thm
Same Side Int. \angles Thm
Same Side Ext. \angles Converse
Alt. Ext. \angles Thm
Alt. Int. \angles Thm
Equilateral \Delta Thm
Corr. \angles Axiom
Alt Ext. \angles Converse
HL \cong
(R1) All angles congruent (90^o)
Alt. Int. \angles Converse
Def. of \perp
AAS \cong
\cong Supplements Thm