[" If "G" be the centroid of "a/_ABC" ,prove that "AB^(2)+BC^(2)+CH=1" ,"],[3(C_(1)A^(2)+C_(7)B^(2)+GC^(2))]

If G be the centroid of the Delta ABC, then prove that AB^(2)+BC^(2)+CA^(2)=3(GA^(2)+GB^(2)+GC^(2))

If G be the centroid of a triangle ABC,prove that,AB^(2)+BC^(2)+CA^(2)=3(GA^(2)+GB^(2)+GC^(2))

If G be the centroid of a triangle ABC, prove that, AB^2+BC^2+CA^2=3(GA^2+GB^2+GC^2)

If G be the centroid of a triangle ABC, prove that, AB^2 + BC^2 + CA^2 = 3(GA^2 + GB^2 + GC^2)

If G be the centroid of the Delta ABC , then prove that AB^2+BC^2+CA^2=3(GA^2+GB^2+GC^2)

If G is the centroid of triangle with vertices A(a,0),B(-1,0) and C(b,c) then (AB^(2)+BC^(2)+CA^(2))/(GA^(2)+GB^(2)+GC^(2))=

If G is the centroid of triangle with vertices A(a,0),B(-1,0) and C(b,c) then (AB^(2)+BC^(2)+CA^(2))/(GA^(2)+GB^(2)+GC^(2))=

If G is the centroid of triangle with vertices A(a,0),B(-a,0) and C(b,c) then (AB^(2)+BC^(2)+CA^(2))/(GA^(2)+GB^(2)+GC^(2))=

G is centroid of Delta ABC and a,b,c are the lengths of the sides BC, CA and AB respectively. Prove that a^(2)+b^(2)+c^(2) =3(bar(OA)^(2)+bar(OB)^(2)+bar(OC)^(2))-9(bar(OG))^(2) where O is any point.

ABC is right angle triangle at C. Let BC=a ,CA=b,AB=c and Let 'P' be the length of perpendicular from C to AB.prove that (1)/(p^(2))=(1)/(a^(2))+(1)/(b^(2))