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A#64 NAME___DATE___PER.___ SPECIAL SEGMENTS IN TRIANGLES Based on the markings below, tell whether AB in each triangle is a: A. Angle BisectorB. MedianC. AltitudeList all that apply. ___1.B A A___2.B
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How to fill out special segments in triangles

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How to fill out special segments in triangles

01
Locate the centroid of the triangle by finding the intersection point of the three medians.
02
For the circumcenter, find the intersection point of the perpendicular bisectors of the sides of the triangle.
03
To find the orthocenter, locate the intersection point of the altitudes of the triangle.
04
The incenter is found by locating the intersection point of the angle bisectors of the triangle.

Who needs special segments in triangles?

01
Mathematicians, engineers, architects, and anyone working with geometric shapes may need to identify and work with special segments in triangles to solve problems, make calculations, or design structures.
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Special segments in triangles refer to segments like medians, altitudes, angle bisectors, and perpendicular bisectors that have unique properties and significance in triangle geometry.
Students and professionals studying geometry may need to file or report on special segments in triangles, primarily in academic contexts.
To fill out special segments in triangles, one must identify the specific segments in a triangle, measure their lengths, and label them according to geometric conventions.
The purpose of special segments in triangles is to aid in solving geometric problems, proving theorems, and understanding the properties of triangles more deeply.
Information such as the lengths of the segments, the points of intersection, and the relationships between these segments must be reported.
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