Vectors drawn form the origin O to the points A , B and C are respectively `veca, b and 4veca -vec(b)` Find `vec(AC) and vec(BC)`

Vectors drawn from the origin O to the points A , B and C are respectively vec a , vec b and 4veca- 3vecbdot find vec(AC) and vec(BC)dot

Vectors drawn the origin O to the points A , B and C are respectively vec a , vec b and vec4a- vec3bdot find vec (AC) and vec (BC)

Vectors drawn the origin O to the points A,B and C are respectively vec a,vec b and vec 4a-3vec b. find vec AC and vec BC

If vectors drawn from the origin to the point A,B, and C are respectively veca,vecb and vec4a-vec3b then find vecAC .

Vectors drawn the origin O to the points A , B and C are respectively vec a , vec b and vec4a- vec3bdot find vec A C and vec B Cdot

Vectors drawn the origin O to the points A , B and C are respectively vec a , vec b and vec4a- vec3bdot find vec A C and vec B Cdot

Vectors drawn the origin O to the points A , Ba n d C are respectively vec a , vec ba n d vec4a- vec3bdot find vec A Ca n d vec B Cdot

Define the position vector of a point with respect to an origin. If vec(a) " and " vec(b) are the position vectors of the points P and Q respectively, find the vector vec(PQ) in terms of vec(a) " and " vec(b) .

vec a , vec b and vec c are the position vectors of points A ,B and C respectively, prove that : vec a× vec b+ vec b× vec c+ vec c× vec a is vector perpendicular to the plane of triangle A B Cdot