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4.1 Triangles and Angles
4.1 Triangles and Angles

... Parts of a triangle • Each of the three points joining the sides of a triangle is a vertex.(plural: vertices). A, B and C are vertices. • Two sides sharing a common vertext are adjacent sides. • The third is the side opposite an angle ...
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Task - Illustrative Mathematics

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Similarity Day 3: Proving Triangles Similar

Copyright © by Holt, Rinehart and Winston
Copyright © by Holt, Rinehart and Winston

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The two figures are similar. 1) Write a similarity statement. 2) Find

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Document

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... two angles and a non-included side of one triangle are congruent to two angles and a non-included side of a second triangle ...
triangles and congruence
triangles and congruence

... GROUP 3 : 1. Annisa Luthfi FM 2. Nadiatul Khikmah 3. Rizqi Dwi Maharani 4. Rosyida Khikmawati ...
For all questions, the choice “E) NOTA” denotes “None
For all questions, the choice “E) NOTA” denotes “None

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Triangles - Time4Learning

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Dissections of polygons into convex polygons

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Study Guide for Test 5

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Ch 5 * Triangles and Congruence

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Lesson 4.4 4.5 NOTES

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Warm Up/ Activator

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3.1 What are congruent figures?

8-1. PINWHEELS AND POLYGONS Inez loves pinwheels. One day
8-1. PINWHEELS AND POLYGONS Inez loves pinwheels. One day

proving triangle similarity
proving triangle similarity

... • determine whether two triangles are similar • prove or disprove triangle similarity using similarity shortcuts (AA, SSS, SAS) ...
1 1 S en
1 1 S en

... A dilation is a transformation that makes a figure larger or smaller than the original figure based on a ratio given by a scale factor. When the scale factor is greater than 1, the figure is made larger. When the scale factor is between 0 and 1, the figure is made smaller. When the scale factor is 1 ...
Lesson 11.2 File
Lesson 11.2 File

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File

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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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