Let W be the set of all vectors of the form shown on the right, where b and are arbitrary. Find vectors u and v such that W = Span(u, v). Why does this show that W is a subspace of R3₂ Using the given vector space, write vectors u and v such that W = Span(u, v). (Use a comma to separate answers as needed.) Choose the correct theorem that indicates why these vectors show that W is a subspace of R³. OA. The column space of an mxn matrix A is a subspace of Rm. OB. An indexed set (V₁Vp) of two or more vectors in a vector space V, with v₁ #0 is a subspace of V if and only if some v, is in Span{V₁-1). OC. If V₁....Vp are in a vector space V, then Span (V₁Vp) is a subspace of V. OD. The null space of an mxn matrix is a subspace of R". Equivalently, the set of all solutions to a system Ax = 0 of m homogeneous linear equations in n unknowns is a subspace of Rn. 2b-4c -b 3c CS Scanned with CamScanner