Let `G` be the centroid of a triangle ABC and O be any other point, then `bar(OA)+bar(OB)+bar(OC)` is equal to

Ifc G be the centroid of the triangle ABC,then the value of bar(AG)+bar(BG)+bar(CG) equals (O being origin

If G is the centroid of triangleABC and O is any point in the plane of triangleABC , show that (1) bar(GA)+bar(GB)+bar(GC)=bar(0) (2) bar(OA)+bar(OB)+bar(OC)=3bar(OG) .

If diagonals of a parallelogram ABCD intersect each other in M, then bar(OA) + bar(OB) + bar(OC) + bar(OD) =

If G be the centroid of the DeltaABC and O be any other point in theplane of the triangle ABC , then prove that: OA^2 +OB^2 +OC^2=GA^2 +GB^2 +GB^2 + GC^2 + 3GO^2

If G be the centroid of the triangle ABC,then the value of bar(AG)+bar(BG)+( triangle ABC, then )/(CG equals (O being ) origin )

If O is the circumcentre, 'H' is the orthocentre of triangle ABC, then show that bar(OA)+bar(OB)+bar(OC)=bar(OH)

If G and Gprime are the centroids of the triangle ABC and AprimeBprimeCprime, then the value of bar(A Aprime)+bar(B Bprime)+bar(C Cprime) equals

If G is the centroid of Delta ABC, then bar(CA) + bar(CB) =

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=

If G and Gprime are the centroids of the triangle ABC and AprimeBprimeCprime, then the value of bar(A Aprime)+bar(B Bprime)+bar(C Cprime) equals...a) bar(GG) ' b) 2bar(GG) ' c) 3bar(GG) ' d) 2/3bar(GG) '