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Chapter 3: Triangles / Polygons Lesson 31: Triangle Fundamentals Classwork name date period Use Diagram A to answer # 15. 1. If m1 28 and m2 67, find m3. Diagram A 2. If m1 107 and m3 37, find m2.
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How to fill out chapter 3 triangles polygons:

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Start by reviewing the basic concepts of triangles, such as the definition and properties of triangles.
02
Proceed to understand the different types of triangles, such as equilateral, isosceles, and scalene, and their corresponding properties.
03
Learn about the various angle properties within triangles, including the sum of angles in a triangle and the relationships between angles in different types of triangles.
04
Explore the concept of congruent triangles and how to determine if two triangles are congruent using different methods, such as SSS, SAS, ASA, and AAS.
05
Study the different methods of proving triangles congruent, such as using rigid transformations and the concept of corresponding parts of congruent triangles.
06
Move on to understanding the properties of polygon, including definitions and properties of regular and irregular polygons.
07
Learn about the different types of polygons, from triangles to quadrilaterals, pentagons, hexagons, and beyond.
08
Discuss the formulas and methods for finding the area and perimeter of polygons, including triangles, using different techniques like the Pythagorean theorem and Heron's formula.
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Practice applying the learned concepts by working on sample problems and exercises related to triangles and polygons.
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Review the chapter's key concepts and test your understanding by solving practice problems and taking quizzes or exams.

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Chapter 3 triangles polygons typically refer to a section in geometry where triangles and polygons are studied and classified based on their properties.
Anyone studying geometry or working with triangles and polygons may need to understand or work with chapter 3 triangles polygons.
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The purpose of chapter 3 triangles polygons is to help understand and analyze the properties and characteristics of triangles and polygons.
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