Respuesta :
Answer:
C. Circumcenter
D. Orthocenter
Step-by-step explanation:
The centroid is comprised of the medians of the triangle, these are not necessarily perpendicular to the edges of the triangle and therefore it cannot be located with perpendicular segments.
The incenter is made of the angle bisectors of the triangle, which means that they are not being drawn with perpendicular segments.
The circumcenter is found with the perpendicular bisectors of each of the edges of the triangle, therefore it can be located by drawing perpendicular segments.
The orthocenter is comprised of the altitudes of the triangle, these are segments that are perpendicular to each edge of the triangle and run through the vertex that is opposite of that side, therefore it can be located with perpendicular segments.
The two points of concurrency that can be located by drawing perpendicular segments are:
C. Circumcenter
D. Orthocenter
What is a Perpendicular Segment?
- A perpendicular segment is a line that forms a right angle at the point where it intersects another line.
The circumcenter of a triangle is shown in the image attached below. Right angles are formed where the line segments intersect the sides of the triangle, the same also is the case for the orthocenter of a triangle as shown in the image below.
Therefore, the two points of concurrency that can be located by drawing perpendicular segments are:
C. Circumcenter
D. Orthocenter
Learn more about perpendicular segments on:
https://brainly.com/question/1686819

