If `G` is the centroid of triangle `A B C ,t h e n vec G A+ vec G B+ vec G C` is equal to a. ` vec0` b. `3 vec G A` c. `3 vec G B` d. `3 vec G C`

If G is the centroid of a triangle A B C , prove that vec G A+ vec G B+ vec G C= vec0dot

If G is the centroid of a triangle A B C , prove that vec G A+ vec G B+ vec G C= vec0dot

If G is the centroid of triangle ABC, then vec GA+vec GB+vec GC is equal to a.vec 0 b.3vec GA c.3vec GB d.3vec GC

If G is the centroid of Delta ABC then vec(G)A + vec(G)B + vec(G)C =

G is the centroid of a triangle ABC, show that : vec(GA)+vec(GB)+vec(GC)=vec0 .

If G denotes the centroid of Delta \ A B C ,\ then write the value of vec (G A) + vec (G B)+ vec (G C)dot

Let G be the centroid of triangle \ A B Cdot If vec A B= vec a ,\ vec A C= vec b , then the bisector vec A G , in terms of vec a\ a n d\ vec b is 2/3( vec a+ vec b) b. 1/6( vec a+ vec b) c. 1/3( vec a+ vec b) d. 1/2( vec a+ vec b)1

If the vectors vec a , vec b ,a n d vec c form the sides B C ,C Aa n dA B , respectively, of triangle A B C ,t h e n (a) vec a . vec b+ vec b . vec c+ vec c . vec a=0 (b) vec axx vec b= vec bxx vec c= vec cxx vec a (c) vec adot vec b= vec bdot vec c= vec c dot vec a (d) vec axx vec b+ vec bxx vec c+ vec cxx vec a=0

If the vectors vec a , vec b ,a n d vec c form the sides B C ,C Aa n dA B , respectively, of triangle A B C ,t h e n (a) vec adot vec b+ vec bdot vec c+ vec c dot vec a=0 (b) vec axx vec b= vec bxx vec c= vec cxx vec a (c). vec adot vec b= vec bdot vec c= vec c dot vec a (d). vec axx vec b+ vec bxx vec c+ vec cxx vec a=0

If the vectors vec a , vec b ,a n d vec c form the sides B C ,C Aa n dA B , respectively, of triangle A B C ,t h e n vec adot vec b+ vec bdot vec c+ vec cdot vec a=0 b. vec axx vec b= vec bxx vec c= vec cxx vec a c. vec adot vec b= vec bdot vec c= vec cdot vec a d. vec axx vec b+ vec bxx vec c+ vec cxx vec a=0