The angle between Vectors `(vec(A)xxvec(B))` and `(vec(B)xxvec(A))` is

The cross product of two vectors gives a vector perpendicular to the plane containing the vectors. The angle between vec(a)xxvec(b) and vec(b)xxvec(a) is ___________.

The angle between vec(A)+vec(B) and vec(A)xxvec(B) is

The angle between vec(A)+vec(B) and vec(A)xxvec(B) is

vec(A) and vec(B) are two Vectors and theta is the angle between them, if |vec(A)xxvec(B)|= sqrt(3)(vec(A).vec(B)) the value of theta is

vec(A) and vec(B) are two Vectors and theta is the angle between them, if |vec(A)xxvec(B)|= sqrt(3)(vec(A).vec(B)) the value of theta is

Assertion: If theta be the angle between vec(A) and vec(B) , then tan theta= (vec(A)xxvec(B))/(vec(A).vec(B)) Reason: vec(A)xxvec(B) is perpendicualr to vec(A).vec(B) .

The angle between vectors vec(A) and vec(B) is 60^@ What is the ratio vec(A) .vec(B) and |vec(A) xxvec(B)|

The angle between vectors vec(A) and vec(B) is 60^@ What is the ratio vec(A) .vec(B) and |vec(A) xxvec(B)|