Midsegment of a triangle The point of concurrency of the altitudes of a triangle

Question

Midsegment of a triangle The point of concurrency of the altitudes of a triangle Perpendicular bisector A perpendicular segment from the vertex to the opposite side or line containing the opposite side Circumcenter of a triangle The point of concurrency of the medians of a triangle Angle bisector Connects the midpoint of two side of triangle Incenter of a triangle Intersects a segment at right angles at its midpoint Median of triangle The point equidistant from the three vertices of a triangle Altitude of a triangle A segment from a vertex to the midpoint of the opposite side of a triangle Orthocenter of a triangle The point equidistant from the three sides of a triangle Divides an angle into two congruent adjacent angles The length of the perpendicular segment from a point to a line Circle the Correct answer for the following: The point of concurrency of the angle bisectors of a triangle is the

Explanation / Answer

Midsegment of avtriangle is given by the segment connecting ,midpoints of two sides-D

Perpendicular bisector of a line is the line that makes a right angle with the line and passes through it's midpoint-E

Circumcenter of a triangle is equidistant from all the vertices-F

Distance from a point to a line is the length of the perpendicular segment from the point onto the line-J

Angle bisector is the line that divides an angle into two equal adjacent angles-I

Incenter of triangle is center of incircle.So it isequidistant from the sides-H

Median of a triangle is a line that joins a vertex to the midpoint of the opposite side-G

Centroid is the intersection of all three medians-C

Altitude of a triangle is the line from a vertex to perpendicular onto the opposite side -B

Orthocenter is the intersection of altitudes-A

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The angle bisectors of a triangle meet at incenter.

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