Median of a Triangle The median of a triangle refers to a line segment joining a vertex of the triangle to the midpoint of the opposite side, thus bisecting that side. All triangles have exactly three medians , one from each vertex. These medians intersect each other at the triangle 's centroid. In a triangle , median is a line segment joining a vertex to the midpoint of the corresponding opposite side. There are three medians for a triangle . In ΔABC shown below, D is the midpoint of side BC and AD is the median through the vertex A. Medians of a Triangle : A triangle is a three-sided polygon having three sides, three angles, and three vertices. It is one of the most fundamental geometric forms. A triangle ’s median is the line segment that connects a triangle ’s vertex to the middle of the opposing side, thereby bisecting that side. There are three medians for each triangle , one from each vertex. These medians cross at a point, which is known as the centroid of a triangle and is represented by the letter G. The ... A median of a triangle is a line segment that joins a vertex to the mid-point of the side that is opposite to that vertex. In the figure, AD is the median that divides BC into two equal halves, that is, DB = DC.
