
Triangle Segments and Centers
Presentation
•
Mathematics
•
8th - 10th Grade
•
Medium
+5
Standards-aligned
Morgan Lund
Used 41+ times
FREE Resource
14 Slides • 26 Questions
1
There are four different segments that can be created in triangles and their intersection is a measure of center.
2
Go backwards to review info slides or missed questions.
Retake to get a better grade.
3
There are multiple ways to bisect triangle sides.
Each type of bisecting segment has a name.
Where the three segments connect, you have a point of concurrency.
Each of the different points of concurrency has a name.
Some text here about the topic of discussion
4
Multiple Choice
5
Perpendicular Bisectors always cross a line segment at right angles, cutting it into two equal parts.
Some text here about the topic of discussion.
Perpendicular Bisector
6
Multiple Choice
Which line is a perpendicular bisector for this triangle?
Line CF
Line BG
Segment ED
Segment AB
7
In a triangle, there are three perpendicular bisectors that all meet in one point, the circumcenter.
The circumcenter can be inside or outside the triangle.
Circumcenter
8
9
Multiple Choice
Define: CIRCUMCENTER OF A TRIANGLE
10
The bisector of an angle cuts the angle in half exactly.
Angle Bisector
11
Multiple Choice
Which line is an angle bisector for this triangle?
Line CF
Line BG
Segment ED
Segment AB
12
The angle bisectors of the three interior angles all meet at one point at the center of the triangle, called the incenter.
Incenter
13
Multiple Choice
14
A median of a triangle is a line from a vertex to the midpoint of the opposite side.
Median
15
Multiple Choice
Which line is a median for this triangle?
Line CF
Line BG
Segment ED
Segment AB
16
Every triangle has three medians which meet at a point called the centroid.
Centroid
17
Multiple Choice
18
The altitude of a triangle is the line segment from a vertex to the opposite side, and perpendicular to that side.
An altitude can be outside or inside the triangle.
Altitude
19
Multiple Choice
Which line is an altitude for this triangle?
Line CF
Line BG
Segment ED
Segment AB
20
The point where the altitudes of a triangle meet is the orthocenter.
The orthocenter can be outside or inside the triangle.
Orthocenter
21
Multiple Choice
The ORTHOCENTER is the intersection of which special segments?
Angle Bisectors
Perpendicular Bisectors
Medians
Altitudes
22
23
Multiple Choice
24
Multiple Choice
25
Multiple Choice
26
Multiple Choice
Is segment AB a median, altitude, neither or both?
median
altitude
neither
both
27
Multiple Choice
28
Multiple Choice
29
Multiple Choice
Name the point of concurrency shown.
circumcenter
incenter
centroid
orthocenter
30
Multiple Choice
Which of the following points is the BALANCE POINT of a triangle. The correct method is shown in the triangle if you look at the markings.
A. Circumcenter
B. Orthocenter
C. Centroid
D. Midpoint
31
Multiple Choice
What is the only special triangle segment that does not have to go through a vertex?
Median
Altitude
Angle Bisector
Perpendicular Bisector
32
Multiple Choice
Which center points of a triangle are always inside the triangle?
Centroid and Circumcenter
Orthocenter and Incenter
Incenter and Centroid
Circumcenter and Incenter
33
34
Multiple Choice
Will the side lengths 6, 8, 11 make a triangle?
Yes
No
35
Multiple Choice
Will the side lengths 5, 6, 12 make a triangle?
Yes
No
36
Multiple Choice
What is the measure of ∠A?
46
134
90
88
37
Multiple Choice
What is the measure of ∠S?
not enough information
30
60
180
38
Multiple Choice
In an ______________ triangle, all three angles are less than 90 degrees.
acute
right
obtuse
360 degrees
39
Multiple Choice
Which equation below could you use to solve for x?
30+x+67=180
x+67+30=180
30+x+67+90=180
x+67+30=90
40
Multiple Choice
There are four different segments that can be created in triangles and their intersection is a measure of center.
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