The Three Concurrent Edges Of A Parallelopiped Represent The Vectors  such That  Then, The Volume Of The Parallelopiped Whose Three Concurrent Edges Are The Three Diagonals Of Three Faces Of The Given Parallelepiped Is    

If the vectors  are non-coplanar and l, m, n are distinct scalars such that   

If the vectors  are non-coplanar and l, m, n are distinct scalars such that   

For any three vectors, , the value of 

For any three vectors  the value of  is

 are three non-coplanar vectors, then  

 are unit coplanar vectors, then the scalar triple product  

Let  be three non-zero non-coplanar vectors and  be three vectors given by   

If the volume of the parallelopiped determined by  is V₁ and that of the parallelopiped determined by  is V₂, then V₂ : V₁ = 

If  are three non-zero non-null vectors and  is any vector in space, then

If  are three non-coplanar vectors represented by non-current edges of a parallelopiped of volume 4 units, then the value of   

Which of the following expressions are meaningful?