'Triangle meet' presentation slideshows

Chapter 2 : Circumcenter, Orthocenter, incenter, and centroid of triangles

Chapter 2 : Circumcenter, Orthocenter, incenter, and centroid of triangles . Outline Perpendicular bisector , circumcentre and orthocenter Bisectors of angles and the incentre Medians and centroid.

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In an obtuse triangle two of these will exist outside of the triangle and one inside.

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Review for sections 5.1-5.3

Review for sections 5.1-5.3. Honors Geometry. Question #1. The point of concurrency of the altitudes of a triangle is called the __________________. A) circumcenter B) incenter C) centroid D) orthocenter. D. Question #2.

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Warm-up 3.7 and 4.7 and Flowchart Thinking

Warm-up 3.7 and 4.7 and Flowchart Thinking. Copy the statements and complete them so that they are true. ________ congruence conjecture states that triangles with two corresponding congruent angles and a corresponding non-included sides are congruent.

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4.6 Medians of a Triangle

4.6 Medians of a Triangle. Activity 4.6 Intersecting Medians. Vocabulary. A MEDIAN of a triangle is a segment from a vertex to the midpoint of the opposite side. A CENTRIOD is the point where the three medians of a triangle meet. Example 1. Draw a median.

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Section 6.6 Concurrence of Lines

Section 6.6 Concurrence of Lines. A number of lines are concurrent if they have exactly one point in common. m, n and p are concurrent. ?A. m. n. p. Concurrent lines in Triangles. Theorem 6.6.1: The three angle bisectors of the angles of a triangle are concurrent.

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5.3 Medians and Altitudes of a Triangle

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Points of Concurrency

Points of Concurrency. Page 501. Centroid (Review). Where all 3 medians meet Point of balance. Circumcenter. Located where all 3 perpendicular bisects meet The center of the circle that circumscribes the triangle. Incenter. Point where 3 angle bisectors of a triangle meet

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