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Laabri

Proofs Template

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Last updated about 1 month ago
6 Nsɛmmisa
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Asemmisa {{asɛmmisaAhyɛnsode}}
1.

Segments

Mmuae Afoforo a Wobɛpaw:
Multiplication Prop.
Def. of midpoint
Given
Division Prop.
Addition Prop.
Transitive prop.
Symmetric prop.
Substitution prop.
Prove
Segment Addition Axiom
Reflexive prop.
Subtraction Prop.
Simplification
Def. of bisect
Prove (I DARE YOU)
Asemmisa {{asɛmmisaAhyɛnsode}}
2.

Angles

Mmuae Afoforo a Wobɛpaw:
Prove
Prove (I DARE YOU)
Def. of bisect
Substitution prop.
Simplification
Def. of linear pair
Angle Addition Axiom
Def. of complementary
Addition Prop.
Transitive prop.
Vertical Angles Thm.
Def. of supplementary
Reflexive prop.

\cong Complements Thm.

Division Prop.
Multiplication Prop.

Right Angle \cong

\cong Supplements Thm.

Subtraction Prop.

Def. of \perp

Given
Symmetric prop.
Asemmisa {{asɛmmisaAhyɛnsode}}
3.

Parallel Lines

Mmuae Afoforo a Wobɛpaw:
Division prop
Def. of complementary

Same Side Int. \angles Thm

Multiplication prop
Transitive prop
Given
Prove
Def. of linear pair
Def. of bisect

Def. of \perp

\cong Complements Thm

Angle Addition
Subtraction prop
Reflexive prop

Same Side Ext. \angles Thm

Simplification

Same Side Int. \angles Converse

Alt. Int. \angles Thm

Symmetric prop

Alt. Int. \angles Converse

Corr. \angles Converse

Corr. \angles Axiom

Addition prop
Vertical Angles Thm
Def. of supplementary

Same Side Ext. \angles Converse

\cong Supplements Thm

Right Angles \cong

Distributive prop

Alt Ext. \angles Converse

Alt. Ext. \angles Thm

Substitution
Asemmisa {{asɛmmisaAhyɛnsode}}
4.

Triangles

Mmuae Afoforo a Wobɛpaw:
Multiplication prop

HL \cong

\cong Complements Thm

Third Angles Thm
Substitution

Alt. Int. \angles Converse

Angle Addition
Distributive prop

Same Side Int. \angles Converse

Given
Def. of complementary
Symmetric prop

SAS \cong

Corr. \angles Axiom

Same Side Ext. \angles Converse

Corr. \angles Converse

Segment Addition

Same Side Int. \angles Thm

Alt. Ext. \angles Thm

Equilateral \Delta Thm

\cong Supplements Thm

ASA \cong

Reflexive prop

SSS \cong

Isosceles \Delta Thm

Def. of midpoint

Alt. Int. \angles Thm

AAS \cong

Division prop

Alt Ext. \angles Converse

Vertical Angles Thm

Def. of \perp

Right Angles \cong

Prove
Exterior Angle Thm

Same Side Ext. \angles Thm

Def. of linear pair
Simplification
Def. of supplementary
Triangle Sum Thm
Subtraction prop
Transitive prop
CPCTC
Addition prop
Def. of bisect
Asemmisa {{asɛmmisaAhyɛnsode}}
5.

Quadrilaterals

Mmuae Afoforo a Wobɛpaw:
(P3) Congruent opposite angles

Equilateral \Delta Thm

Subtraction prop

Same Side Ext. \angles Thm

Def. of \perp

Prove
Addition prop
Third Angles Thm
Transitive prop
(RH2) Diagonals perpendicular

Alt. Int. \angles Converse

Alt. Ext. \angles Thm

Isosceles \Delta Thm

Multiplication prop
(RH1) All sides congruent
Symmetric prop
Def. of midpoint
(P1) Congruent opposite sides
Def. of linear pair

Same Side Int. \angles Thm

(RH3) Diagonals bisect angles

AAS \cong

Angle Addition
Given
Def. of bisect

SAS \cong

Def. of complementary

HL \cong

Alt Ext. \angles Converse

\cong Complements Thm

CPCTC

Corr. \angles Converse

Exterior Angle Thm
Division prop

Same Side Int. \angles Converse

Reflexive prop
(P2) Supplementary same side angles
Triangle Sum Thm
Distributive prop

Same Side Ext. \angles Converse

(P0) Parallel opposite Sides
Simplification

SSS \cong

Right Angles \cong

Def. of supplementary
(R2) Diagonals are congruent
(P4) Diagonals bisect each other

\cong Supplements Thm

Alt. Int. \angles Thm

ASA \cong

Corr. \angles Axiom

Vertical Angles Thm
Substitution

(R1) All angles congruent (90^o)

Segment Addition
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6.

All Statements

Mmuae Afoforo a Wobɛpaw:
Simplification

Alt. Ext. \angles Thm

Triangle Sum Thm

SAS \cong

\cong Complements Thm

Addition prop
(RH2) Diagonals perpendicular
CPCTC

Equilateral \Delta Thm

Same Side Int. \angles Thm

(P4) Diagonals bisect each other
Def. of bisect
Def. of linear pair

Alt Ext. \angles Converse

Transitive prop
(P3) Congruent opposite angles

\cong Supplements Thm

Same Side Ext. \angles Thm

Alt. Int. \angles Converse

(RH1) All sides congruent

Def. of \perp

Corr. \angles Axiom

(R2) Diagonals are congruent

HL \cong

(P2) Supplementary same side angles

ASA \cong

Right Angles \cong

Multiplication prop
Subtraction prop
Substitution
Def. of supplementary
Def. of midpoint
Symmetric prop

AAS \cong

Given
(P0) Parallel opposite Sides
Reflexive prop
Division prop
Def. of complementary
Prove
Distributive prop

Same Side Int. \angles Converse

Corr. \angles Converse

(R1) All angles congruent (90^o)

(P1) Congruent opposite sides

SSS \cong

Segment Addition
Third Angles Thm

Alt. Int. \angles Thm

Same Side Ext. \angles Converse

Exterior Angle Thm

Isosceles \Delta Thm

(RH3) Diagonals bisect angles
Angle Addition
Vertical Angles Thm