Let ${\bf S}$ be a set of linearly dependent vectors in ${\mathbb R}^n$.

Select the best statement.

A. The set ${\bf S}$ must span ${\mathbb R}^n$.
B. The set ${\bf S}$ cannot span ${\mathbb R}^n$.
C. The set ${\bf S}$ could, but does not have to, span ${\mathbb R}^n$.
D. The set ${\bf S}$ spans ${\mathbb R}^n$, as long as no vector in ${\bf S}$ is a scalar multiple of another vector in the set.
E. The set ${\bf S}$ spans ${\mathbb R}^n$, as long as it does not include the zero vector.
F. The set ${\bf S}$ does not span ${\mathbb R}^n$ if some vector in ${\bf S}$ is a scalar multiple of another vector in the set.
G. none of the above