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Triangle Congruence Notes New.notebook
Triangle Congruence Notes New.notebook

5.4 Notes Isosceles and Equilateral Triangles
5.4 Notes Isosceles and Equilateral Triangles

Unit 7 Section 2 – Similar Triangles
Unit 7 Section 2 – Similar Triangles

Unit 7 Section 2 – Similar Triangles
Unit 7 Section 2 – Similar Triangles

Definitions: Congruent triangle: all pairs of corresponding parts are
Definitions: Congruent triangle: all pairs of corresponding parts are

Example: The 6 facts for our congruent triangles example: Wow! Six
Example: The 6 facts for our congruent triangles example: Wow! Six

Objectives - Katy Tutor
Objectives - Katy Tutor

File
File

... Stands for, “Corresponding Parts of Congruent Triangles are Congruent”  Example: Two congruent triangles were proved congruent by SAS  These triangles will be known as triangle ABC and triangle XYZ ...
Postulates
Postulates

... If B is between A and C, then AB + BC = AC ...
G_SN_Unit04_CongruentTriangles
G_SN_Unit04_CongruentTriangles

5.4 Isosceles and Equilateral Triangles
5.4 Isosceles and Equilateral Triangles

Unit 2 Review
Unit 2 Review

Sec 2.6 Geometry – Triangle Proofs
Sec 2.6 Geometry – Triangle Proofs

... Definition of Congruence: Having the exact same size and shape and there by having the exact same measures. Definition of Midpoint: The point that divides a segment into two congruent segments. Definition of Angle Bisector: The ray that divides an angle into two congruent angles. Definition of Perpe ...
Doc
Doc

Proof statements review
Proof statements review

File
File

Regular
Regular

Key
Key

File
File

Unit 2 Angles, Triangles, and Trigonometry
Unit 2 Angles, Triangles, and Trigonometry

is similar to
is similar to

Postulates
Postulates

Section 4-6: Triangle Congruence
Section 4-6: Triangle Congruence

Harmonic Conjugates, pp.59-63. - International Journal of Computer
Harmonic Conjugates, pp.59-63. - International Journal of Computer

Packet 1 for Unit 6 M2G
Packet 1 for Unit 6 M2G

... 49. The perpendicular bisectors of the sides of a ____________ triangle intersect on the hypotenuse of the triangle. 50. The incenter is found by constructing the _________________ of each _________________ of a triangle. 51. The incenter is equidistant from the _________________ of the triangle. 52 ...
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Golden ratio

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