Answered by AI, Verified by Human Experts
Span{V1, V2} is the set of allvectorlinear combinations V1 and V2, which contains every vector that can be represented as a vectorlinear combinationof V1 and V2. The five vectors in SpanV1, V2 are as follows:[7, 3, 8] (V1)[-7, 4, 0] (V2)[0, 0, 0] (the zero vector)[7, 7, 8] (V1 + V2)[-14, 10, 16] (2V1)What is vector?Avectoris a matrix that has only one row or one column. A row vector is a matrix with only one row. Example Because it only contains one row, the matrix is a row vector. A column vector is amatrixwith only one column. If all of the scalars in a matrix are real-valued, it is indicated using uppercase boldfaceletters, such as A R m n. That is, the matrix exists in a real-valued vector space with m n dimensions. As a result, matrices are just vectors expressed in a two-dimensional table-like format.Here,Span{V1, V2} is the set of all linearcombinationsof vectors V1 and V2, whichincludesany vector that can be expressed as a linear combination of V1 and V2. The fivevectorsin Span{V1, V2} are:[7, 3, 8] (V1)[-7, 4, 0] (V2)[0, 0, 0] (the zero vector)[7, 7, 8] (V1 + V2)[-14, 10, 16] (2V1)To know more aboutvector,brainly.com/question/30202103#SPJ4...