WorksheetsGeom 5.1-5.3 Quiz
Total questions: 44
Worksheet time: 36mins
Name
Class
Date
1.
The figure is an example of a(n) ...
a)
midsegment
b)
perpendicular bisector
c)
altitude
d)
midsegment
2.
The figure is an example of a(n) ...
a)
angle bisector
b)
midsegment
c)
altitude
d)
median
3.
The figure is an example of a(n) ...
a)
median
b)
altitude
c)
midsegment
d)
angle bisector
4.
The figure is an example of a(n) ...
a)
altitude
b)
perpendicular bisector
c)
midsegment
d)
angle bisector
5.
Complete the statement, the incenter of a triangle is equidistant from the ___ of the triangle.
a)
midsegment
b)
center
c)
verticies
d)
sides
6.
Complete the statement, the circumcenter of a triangle is equidistant from the ___ of the triangle.
a)
verticies
b)
sides
c)
center
d)
medsegment
7.
Complete the statement, the midsegment of a triangle is half the length of the ___ ____ to it.
a)
angle oppostie
b)
side perpendicular
c)
side parallel
d)
incenter point
8.
Complete the statement, the centroid cuts each ___ into two segments. The shorter segment is ____ the length of the longer segment.
a)
median, 1/3
b)
incenter, 2/3
c)
median, 3/4
d)
median, 1/2
9.
Complete the statement, from the point concurrency of a triangle angle bisectors, a circle can be drawn ___(touching exactly 3 points of the triangle)
a)
on the exterior
b)
in the interior
c)
through the midsegments
d)
through two sides and one angle
10.
If AC=42, find DF
a)
21
b)
84
c)
14
d)
28
11.
If TP=27, ZP=?
a)
18
b)
9
c)
13.5
d)
54
12.
If CG=2x+4, and BG=36, what is the value of x?
a)
16
b)
32
c)
24
d)
20
13.
If ZO=24 and SZ=3a-9, what is the value of a?
a)
11
b)
19
c)
21
d)
7
14.
If BC=11x+4 and ED=13, find the value of x.
a)
13
b)
11
c)
2
d)
26
15.
T is the centroid, if TL=5, VL=?
a)
10
b)
15
c)
2.5
d)
5
16.
AD=13, BC=40, AC=30, find the perimeter of ∆ABC?
a)
48
b)
73
c)
96
d)
83
17.
If D is the orthocenter, what type of segments are drawn?
a)
meidans
b)
altitudes
c)
angle bisectors
d)
perpendicular bisectors
18.
If S is the incenter, what type of segments are drawn?
a)
medians
b)
angle bisectors
c)
perpendicular bisectors
d)
altitudes
19.
If G is the circumcenter, what type of segments are drawn?
a)
perpendicular bisectors
b)
angle bisectors
c)
altitudes
d)
centroids
20.
Based on the markings, segment AB represents the...
a)
perpendicular bisector
b)
angle bisector
c)
median
d)
altitude
21.
If S is the incenter, what type of segments are drawn?
a)
medians
b)
angle bisectors
c)
perpendicular bisectors
d)
altitudes
22.
Given: m<PXR=2a+10, If segment PX is the altitude find the value of "a".
a)
50
b)
17
c)
40
d)
35
23.
Find x
a)
0
b)
9
c)
-1.5
d)
2
24.
Find SV
a)
18
b)
36
c)
21
d)
9
25.
Which of the images represents the Circumcenter of a Triangle
a)
First
b)
Second
c)
Third
26.
Define: INCENTER OF A TRIANGLE
a)
the intersection point of the three angle bisectors of a triangle
b)
when three or more lines intersect at a single point
c)
the intersection point of the three perpendicular bisectors of a triangle
d)
the point of intersection of three or more lines
27.
Slopes of parallel lines are...
a)
opposite reciprocals.
b)
opposites.
c)
identical.
d)
always 7.
28.
Find the circumcenter of a triangle formed by (-2, 2), (6, -2), and (-2, -2).
a)
(2, 0)
b)
(0, 2)
c)
(-2, 2)
d)
(-2, -2)
29.
When you draw the perpendicular bisectors of a triangle it creates the point of concurrency called the _____________.
a)
Centroid
b)
Incenter
c)
Circumcenter
d)
Orthocenter
30.
The circumcenter of a right triangle falls on the____________.
a)
vertex
b)
hypotenuse
c)
vertex
d)
side
31.
The figure is an example of a(n) ...
a)
angle bisector
b)
perpendicular bisector
c)
median
d)
midsegment
32.
Name the point of concurrency shown.
a)
Circumcenter
b)
Incenter
c)
Supercenter
d)
Neither
33.
Name the point of concurrency shown.
a)
Circumcenter
b)
Incenter
c)
Supercenter
d)
Neither
34.
Which of the following describes a median of a triangle?
a)
A segment that passes through the middle of the triangle.
b)
A segment with endpoints at the vertex and midpoint of the opposite side.
c)
A segment that connects two midpoints of two sides.
d)
A segment that connects the vertex and the opposite side at 90 degrees.
35.
Which of the following words describes the point shown in the figure?
a)
Centerpoint
b)
Orthocenter
c)
Centroid
d)
Midpoint
36.
Which of the following words describes the point shown in the figure?
a)
Centerpoint
b)
Orthocenter
c)
Centroid
d)
Altitude-point
37.
The figure is an example of a(n) ...
a)
median
b)
altitude
c)
midsegment
d)
angle bisector
38.
Name the point of concurrency shown.
a)
Circumcenter
b)
Incenter
c)
Supercenter
d)
Neither
39.
Name the point of concurrency shown.
a)
Circumcenter
b)
Incenter
c)
Supercenter
d)
Neither
40.
Goes from vertex to midpoint of opposite sides
a)
Midsegment
b)
Median
c)
Altitude
d)
Bisector
41.
Goes from one vertex perpendicular to the opposite side.
a)
median
b)
altitude
c)
midsegment
d)
bisector
42.
Which of the following segments represents an altitude?
a)
Segment BX
b)
Segment AZ
c)
Segment AC
d)
Segment BZ
43.
Which of the following segments represents a median?
a)
Segment BX
b)
Segment AZ
c)
Segment AC
d)
Segment BZ
44.
To construct a _____________, you draw a segment from the midpoint of one side to the opposite vertex.
a)
Median
b)
Perpendicular Bisector
c)
Altitude
d)
Angle Bisector
100 %
