WorksheetsCenters of a Triangle
Total questions: 31
Worksheet time: 18mins
The centroid is the point of concurrency of the 3 ____ of a triangle.
Medians
Altitudes
Perpendicular Bisectors
Angle Bisectos
The point of concurrency of the 3 perpendicular bisectors of a triangle is called the ___?
Orthocenter
Incenter
Circumcenter
Centriod
Which point of concurrency is the intersection of the angle bisectors of a triangle?
centroid
incenter
orthocenter
circumcenter
Which of the following statements is correct about the circumcenter of a triangle?
It's the intersection of the bisectors of the triangle's three angles AND
is equidistant from the triangle's three vertices
It's the intersection of the bisectors of the triangle's three angles AND
is equidistant from the triangle's three sides
It's the intersection of the perpendicular bisectors of the triangle's three sides AND
is equidistant from the triangle's three vertices
It's the intersection of the altitudes of the triangle's three sides AND
is equidistant from the triangle's three vertices
Which of the following statements is correct about the incenter of a triangle?
It's the intersection of the bisectors of the triangle's three angles AND
is equidistant from the triangle's three vertices
It's the intersection of the bisectors of the triangle's three angles AND
is equidistant from the triangle's three sides
It's the intersection of the perpendicular bisectors of the triangle's three sides AND
is equidistant from the triangle's three vertices
It's the intersection of the altitudes of the triangle's three sides AND
is equidistant from the triangle's three vertices
The figure is an example of a(n) ...
angle bisector
perpendicular bisector
median
altitude
The figure is an example of a(n) ...
angle bisector
perpendicular bisector
altitude
median
The figure is an example of a(n) ...
altitude
perpendicular bisector
median
angle bisector
If PX is 5, what is PZ?
Point G is the circumcenter.
If AF is 6, what is AC?
6
10
16
12
Name the point of concurrency shown.
Circumcenter
Incenter
Centroid
Orthocenter
