Let p be the position vector of orthocentre and g is the position vector of the centroid of `DeltaABC`, where circumcentre is the origin. If `p=kg`, then the value of k is

Let bar(p) is the p.v. of the orthocentre $bar(g) is the p.V of the centroid of the triangle ABC where circumcente is the origin.If bar(p)=Kbar(g), then K=

What is position vector of origin?

Let bara,barb,barc be unit vectors, equally inclined to each other at an angle theta " where " pi/4lethetalepi/2 . If these are the position vectors of the vertices of a triangle and bard is the position vector of the centroid of the tiangle then prove that the maximum value of absbard " is " sqrt((sqrt2+1)/3 .

If a,b and c are the position vectors of the vertices A,B and C of the DeltaABC , then the centroid of DeltaABC is

If a,b and c are the position vectors of the vertices A,B and C of the DeltaABC , then the centroid of DeltaABC is

If a,b and c are the position vectors of the vertices A,B and C of the DeltaABC , then the centroid of DeltaABC is

If a,b and c are the position vectors of the vertices A,B and C of the DeltaABC , then the centroid of DeltaABC is

If a,b and c are the position vectors of the vertices A,B and C of the DeltaABC , then the centroid of DeltaABC is

Find the position vector of the centroid of a triangle when the position vectors of the vertices are given.