Cross Product of 3 vectors

Vector product or cross product of vectors

Cross product of vectors obeys

Assertion: vectau=vec(r)xxvec(F) and vectau!=vec(F)xxvec(r ) Reason: Cross product of vectors is commutative.

Assertion: The cross product of a vector with itself is a null vector. Reason: The cross-product of two vectors results in a vector quantity.

Cross Product Of Vectors|Right Hand Thumb Rule|Properties Of Cross Product|Method For Cross Product|Questions|Unit Vector Perpendicular To A & B (In AxB )

Cross Product Of Vectors|Right Hand Thumb Rule|Properties Of Cross Product|Unit Vector Perpendicular To A & B (In AxB )|Method For Cross Product|Questions

Cross Product Of Vectors|Direction Of Cross Product|Properties|Method To Find Cross Product

Define (i) unit vector (ii) null vector (iii) cross product of two vectors vec A and vec B .

The cross product of two vectors gives a vector perpendicular to the plane containing the vectors. hat(i)xxhat(j)= ___________.