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MIDTERM E×Ah~: Chapter 4 Review
MIDTERM E×Ah~: Chapter 4 Review

... Decide whether it is possible to prove triangles are congruent and, if so, tell which postulate or theorem applies (4.3 and 4.4) Use congruent triangles to write proofs (4.5) CPCTC--Corresponding Parts of Congruent Triangles are Congruent (4.5) Plan for a proof (4.5) Write two-column or paragraph pr ...
Chapter 4 Notes_Updated - Kenwood Academy High School
Chapter 4 Notes_Updated - Kenwood Academy High School

... Chapter 4: Congruent Triangles 4.1 Classifying OBJECTIVES: Students will be able to Triangles * identify and classify triangles by angles * identify and classify triangles by sides Why is important to learn Triangles in construction: about triangles? ...
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Review: Classifying Triangles Parts of a Triangle: Triangle ‒ a three

Chapter 4 Supplement Packet
Chapter 4 Supplement Packet

... 29. A triangle with 3 congruent sides is congruent to another triangle with 3 congruent sides. 30. If two sides and an angle of one triangle are congruent to two sides and an angle of another triangle, then the triangles are congruent. 31. If the hypotenuse and leg of one triangle are congruent to t ...
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Triangle Sum Theorem

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CK-Geometry: Similarity by SSS and SAS Learning

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ASSIGNMENT: CPCTC, Equilateral and Isosceles Triangles

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Math Institute April 2010 Most Missed Questions: Applying Basic

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SMCHS

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Section 3

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Types of Angles

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Theorem: AAS Congruence. If under some correspondence, two

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Similarity Theorems

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Math 2 Lesson Plan - GSE ANALYTIC GEOMETRY

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Geometry Review for Final Exam

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Activity 18 - Northwest ISD Moodle

... Similar Figures Figures that have the same shape, but not necessarily the same size. When two figures are similar, the ratios of the lengths of their corresponding sides are equal. ...
Mathematical Origami: PHiZZ Dodecahedron
Mathematical Origami: PHiZZ Dodecahedron

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Apollonian network



In combinatorial mathematics, an Apollonian network is an undirected graph formed by a process of recursively subdividing a triangle into three smaller triangles. Apollonian networks may equivalently be defined as the planar 3-trees, the maximal planar chordal graphs, the uniquely 4-colorable planar graphs, and the graphs of stacked polytopes. They are named after Apollonius of Perga, who studied a related circle-packing construction.
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