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Find the missing angle 80 0 20 0 ?0?0. Special Segments in Triangles.

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Presentation on theme: "Find the missing angle 80 0 20 0 ?0?0. Special Segments in Triangles."— Presentation transcript:

1 Find the missing angle 80 0 20 0 ?0?0

2 Special Segments in Triangles

3 Altitude A Line segment perpendicular to a side that goes through the opposite vertex

4 Altitude Every Triangle has 3 Altitudes

5 Altitude Some Altitudes are External

6 Altitude Right triangles have 2 altitudes that are sides

7 Median A Line segment bisecting a side that goes through the opposite vertex

8 Median A Line segment bisecting a side that goes through the opposite vertex

9 Median Every Triangle has 3 medians

10 Angle Bisector A line segment bisecting an Angle that stops at the opposite side

11 Angle Bisector Every Triangle has 3 angle bisectors

12 Perpendicular Bisector A line bisecting a side that is perpendicular to it

13 Perpendicular Bisector Every triangle has 3 Perpendicular Bisectors

14 Equidistant An Equal distance away from 2 or more points

15 Equidistant C B A If AB @ AC Then A is Equidistant to B and C

16 Perpendicular Bisector Equidistance Theorems A C B If a point is equidistant to the endpoints of a line segment then that point lies on the perpendicular bisector of the line segment

17 Perpendicular Bisector Equidistance Theorems A C B If a point lies on the perpendicular bisector of a line segment then that point is equidistant to the endpoints of that line segment

18 Angle Bisector Equidistance Theorems D T R S Any point on the angle bisector is equidistant from the sides of an angle

19 Angle Bisector Equidistance Theorems D T R S Any point equidistant from the sides of an angle lies on the angle bisector of that angle

20 Do Now! Page 242 18 - 27


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