If the component of one vector in the direction of another vector is zero, then those two vectors are _______

If component of one vector in the direction of another vector is zero, then those two vectors

If component of one vector in the direction of another vector is zero, then those two vectors

Represent component of one vector along the direction of the other vector pictorially.

Direction of zero vector

The vector product of two non-zero vector is zero

Is it necessary to mention the direction of a vector having zero magnitude?

The scalar triple product of vectors is zero if______a)One of the vectors is zero vectors b)Any two vectors are non-collinear c)Three vectors are non-coplanar d)All of the above

Show that the projection or component of a vector vecR on another vector vecA is vecR*hata , where hata is a unit vector along vecA .

Assertion: The dot product of one vector with another vector may be scalar or a vector. Reason: If the product of two vectors is a vector quantity, then product is called a dot product.