
Centers of Triangles
Presentation
•
Mathematics
•
9th - 11th Grade
•
Medium
+3
Standards-aligned
Lauren Hawkins
Used 316+ times
FREE Resource
5 Slides • 16 Questions
1
Centers of Triangles
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2
Multiple Choice
The CENTROID is the intersection of which special segments?
Angle Bisectors
Perpendicular Bisectors
Medians
Altitudes
3
What is a CENTROID?
Medians will only BISECT each side.
When they meet, you get the CENTROID.
4
Multiple Choice
The ORTHOCENTER is the intersection of which special segments?
Angle Bisectors
Perpendicular Bisectors
Medians
Altitudes
5
What is an ORTHOCENTER?
Altitudes are ONLY PERPENDICULAR.
The altitudes are the HIEGHT of the triangle.
They meet at the ORTHOCENTER.
6
Multiple Choice
The INCENTER is the intersection of which special segments?
Angle Bisectors
Perpendicular Bisectors
Medians
Altitudes
7
What is an INCENTER?
Each dashed line is an ANGLE BISECTOR. It only cuts the ANGLE.
They all meet at the INCENTER.
Notice: The circle is INside.
8
Multiple Choice
The CIRCUMCENTER is the intersection of which special segments?
Angle Bisectors
Perpendicular Bisectors
Medians
Altitudes
9
What is a CIRCUMCENTER?
This is created by the 3 perpendicular bisectors.
Notice: Each vertex of the triangle is EQUIDISTANT from the circumcenter.
Why is that?! They are the RADIUS of the outside circle!
10
Multiple Choice
Which center of a triangle is shown in the picture below?
Circumcenter
Orthocenter
Incenter
Centroid
11
Multiple Choice
Which center of a triangle is shown in the picture below?
Circumcenter
Orthocenter
Incenter
Centroid
12
Multiple Choice
Which center of a triangle is shown in the picture below?
Circumcenter
Orthocenter
Incenter
Centroid
13
Multiple Choice
Which center of a triangle is shown in the picture below?
Circumcenter
Orthocenter
Incenter
Centroid
14
Multiple Choice
If AC = 16, what is AM?
15
Multiple Choice
If AP = 12, what is AL?
16
Multiple Choice
If PX is 5, what is PZ?
17
Multiple Choice
If AF is 6, what is AC?
18
Multiple Choice
19
Multiple Choice
20
Multiple Choice
21
Poll
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Centers of Triangles
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