If `vec(a) xx vec(b)= vec(c) xx vec(d) and vec(a) xx vec(c) =vec(b) xx vec(d)," show that

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Prove that : vec(a) . { vec(b) xx (vec(c) + vec(d))} = vec(a) . (vec(b)xx vec(c)) + vec(a) . ( ... Prove that : vec(a) . { vec(b) xx (vec(c) + vec(d))} = vec(a) . (vec(b)xx vec(c)) + vec(a) . ( ...
If `vec a, vec c, vec d` are non-coplanar vectors, then `vec d.{vec a xx [vec b xx(vec c xx v If `vec a, vec c, vec d` are non-coplanar vectors, then `vec d.{vec a xx [vec b xx(vec c xx v
`vec b,vecc` are unit vectors and `|vec a|=7`. `vec a xx (vec b xx vec c)+vec b xx (vec c xx `vec b,vecc` are unit vectors and `|vec a|=7`. `vec a xx (vec b xx vec c)+vec b xx (vec c xx
If vec A xx vec B= vec C xx vec B, show that vec C need not be equal to vec A. | 11 | KINEMATICS... If vec A xx vec B= vec C xx vec B, show that vec C need not be equal to vec A. | 11 | KINEMATICS...
For any four points A,B,C,D `|vec (AB) xx vec (CD)-vec (BC) xx vec (AD)+vec (CA) xx vec (BD)|` ... For any four points A,B,C,D `|vec (AB) xx vec (CD)-vec (BC) xx vec (AD)+vec (CA) xx vec (BD)|` ...
if vec(a) + 2vec(b) + 3vec(c ) = 0 and vec(a) xx vec(b) + vec(b) xx vec(c ) + vec(c ) xx vec(a) ... if vec(a) + 2vec(b) + 3vec(c ) = 0 and vec(a) xx vec(b) + vec(b) xx vec(c ) + vec(c ) xx vec(a) ...
The value of expression `[vec a xx vecb, vec c xx vec d, vec c xx vec f]` is equal to The value of expression `[vec a xx vecb, vec c xx vec d, vec c xx vec f]` is equal to
The triple product of ` (vec d + vec a) .[ vec a xx ( vec b xx ( vec c xx vec d ))]` is equal... The triple product of ` (vec d + vec a) .[ vec a xx ( vec b xx ( vec c xx vec d ))]` is equal...