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1.Prove that any finite set of vectors that contains the zero vector muast be linearly dependent. 2.Let v1, v2 be two vectors in a vector space V. Show that v1 and v2 are linearly dependent if and only if one of the vectors is a scalar multiple of the other. 3.Prove that any nonempty subset of a linearly independent set of vectors {v1,…,vn} is also linearly independent. 4.Let {v1,…,vn} be a spanning set for the vector space V, and let v be any other vector in V. Show that v, v1,..., vn are linearly dependent. 5.Let v1, v2,..., vn be linearly independent vectors in a vector space V. Show that v2,..., vn cannot span V. 以上,麻煩好心的大大們!(鞠躬 PS:Merry Christmas! -- ※ 發信站: 批踢踢實業坊(ptt.cc) ◆ From: 120.127.32.231
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