Which of the below is/are not true with respect to the indicated sets of vectors in R"? A If a set contains the zero vector, the set is linearly independent. B. A set of one vector is linearly independent if and only if the vector is non-zero. C. A set of two vectors is linearly independent if and only if none of the vectors in the set is a scalar multiple of the other. DA set of three or more vectors is linearly independent if and only if none of the vectors in the set is a scalar multiple of any other vector in the set. E If the number of vectors in a set exceeds the number of entries in each vector, the set is linearly dependent. F A set of two or more vectors is linearly independent if and only if none of the vectors in the set is a linear combination of the others. G Let u,v,w be vectors in R. If the set {u, v,w) is linearly dependent and the set u. v) is linearly independent, then w is in the Span{u.v} which is a plane in R through u, v, and o.