This geometry video tutorial explains how to identify the location of the incenter, circumcenter, orthocenter and centroid of a triangle. The incenter can be found be drawing the 3 angle bisectors of a triangle and identifying the point of intersection. The incenter always lie inside of a triangle. The incenter is the center of the circle that is inscribed in a triangle. The location of the centroid of a triangle can be identified by the intersection of the three medians. The orthocenter of a triangle can be located by finding the intersection of the three altitudes of a triangle. For an acute triangle, the orthocenter lies inside of the triangle. For a right triangle, it lies on the right triangle. For an obtuse triangle, the orthocenter lies outside of the triangle. The circumcenter of a triangle can be found by the intersection of the three perpendicular bisectors. The circumcenter is the center of the circle that is circumscribed about the triangle.
Circles - Area, Circumference, Radius:
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Circles - Chords, Radius, & Diameter:
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Lines, Rays, Line Segments, & Angles:
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2 Column Proofs - Cong. Segments:
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Triangle Congruence - SSS, SAS, ASA:
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Central Angles and Circle Arcs:
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Tangent Lines and Secant Lines:
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Circles - Central and Inscribed Angles:
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Tangent Tangent Angle Theorems:
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Inscribed and Circumscribed Polygons:
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Power Theorems - Chords, Secants, & Tangents:
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Circle Theorems:
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Two Column Proofs With Circles:
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Circles Review - Geometry:
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Distance Between Point and Line in 2D & 3D:
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Area of a Triangle With Vertices:
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Coordinate Geometry:
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Geometry Review - Study Guide:
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Geometry Final Exam Review:
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Final Exams and Video Playlists:
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Full-Length Videos and Worksheets:
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