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Relationships Of Triangles
Test Description: Chapter 6 geometry review vocabulary
Instructions: Answer all questions to get your test result.
1) What makes the midsegment?
A
Splitting the triangle in half
B
Purple People Eaters
C
Connecting the midpoints of two sides
D
The distance formula
2) What makes the Perpendicular Bisector?
A
Cuts angle into 2 congruent angles
B
Perpendicular to the side and bisects that side
C
Perpendicular line from each vertex
D
Line from each vertex to midpoint of third side
3) What makes the Angle Bisector?
A
Perpendicular line from each vertex
B
Perpendicular to the side and bisects that side
C
Line from each vertex to midpoint of third side
D
Cuts angle into 2 congruent angles
4) What makes the Median?
A
Cuts angle into 2 congruent angles
B
Perpendicular line from each vertex
C
Line from each vertex to midpoint of third side
D
Perpendicular to the side and bisects that side
5) What makes the Altitude?
A
Perpendicular line from each vertex
B
Cuts angle into 2 congruent angles
C
Perpendicular to the side and bisects that side
D
Line from each vertex to midpoint of third side
6) What creates the circumcenter?
A
medians
B
perpendicular bisector
C
Angle bisector
D
Where altitudes meet
7) What creates the orthocenter?
A
perpendicular bisector
B
Angle bisector
C
medians
D
altitudes
8) What creates the centroid?
A
medians
B
altitudes
C
perpendicular bisector
D
Angle bisector
9) What creates the incenter?
A
Angle bisector
B
altitudes
C
perpendicular bisector
D
medians
10) How does the midsegment compare to the third side?
A
2/3 the length
B
1/2 the length
C
2 times the length
D
1/3 the length
11) What is useful about the incenter?
A
Equidistant from the vertices
B
balancing point of the triangle
C
Equidistant from each side
D
No use
12) What is useful about the circumcenter?
A
Equidistant from the vertices
B
Equidistant from each side
C
No use
D
balancing point of the triangle
13) What is useful about the orthocenter?
A
balancing point of the triangle
B
Equidistant from the vertices
C
No use
D
Equidistant from each side
14) What is useful about the centroid?
A
No use
B
Equidistant from each side
C
Equidistant from the vertices
D
balancing point of the triangle
15) What must the third side be in a triangle?
A
1/2 the length
B
bigger than the sum of the other two sides
C
smaller than the sum of the other two sides
D
bigger than the product of the other two sides
16) If I have two congruent sides of a triangle, the triangle with the bigger included angle has
A
twice the area
B
a longer third side
C
a shorter third side
D
2/3 the length of the other triangle
17) If I have two congruent sides of a triangle, the triangle with the bigger third side
A
has a bigger included angle
B
has twice the area
C
has a smaller included angle
D
equals 180 degrees
*select an answer for all questions
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