The incenter of a triangle is the point of intersection of all the perpendicular bisectors of the sides of a triangle. 

Point $G$ is the centroid of  $△ABC$.

If$l\left(RG\right) = 2.5$, then$l\left(GC\right) =$ _____

Medians of a triangle meet at a point. The point is called _____.

The median of a triangle is the line segment joining any of its vertices to the _____ of the opposite side.

(Perimeter of a triangle) _____ (Sum of its three medians).  $\left[<,>,=\right]$

Point $G$ is the centroid of  $ABC$. If $l\left(BG\right)=6 \mathrm{units}$ then$l\left(BQ\right) =$ _____ $\mathrm{units}$.

In the triangle $ABC$,

The median is _____$(CF, BE, AD)$ .

The medians of a triangle are _____.

The medians of a triangle are _____.

Sum of any two sides of a triangle _____ twice the median to the $3^{\mathrm{rd}}$ side. $\left[<,>,=\right]$

Intersection point of the medians of triangles is called _____.

Median of a triangle is the segment that joins the vertex to the _____ of the opposite side.