vector product of two vectors

The vector product of two vector is a vector whose direction is given is given by

The magnitude of the vectors product of two vectors |vecA| and |vecB| may be

The modulus of the vector product of two vector is (1)/(sqrt(3) times their scalar product . The angle between vectors is

The magnitude of scalar and vector products of two vectors are 144 and 48sqrt(3) respectivley. What is the angle between the two vectors?

The magnitude of scalar and vector products of two vectors are 48sqrt(3) and 144 respectively. What is the angle between the two vectors?

Find the scalar and vector products of two vectors veca=(2hati-3hatj+4hatk) and vecb(hati-2hatj+3hatk) .

Find the scalar and vector products of two vectors vec(a)=(2hat(i)-3hat(j)+4hat(k)) and vec(b)(hat(i)-2hat(j)+3hat(k)) .

Find the scalr and vector products of two vectors vec a =(3 hat I - 4 hat j + 5 hat k) and vec b = (-2 hat I + hat j- 3 hat k).

Linear combination OF vectors || Vector product OF two vector