A. 3
B. 2
C. 1
D. 0
判断向量组 alpha_1 = (2,1,-1)^T, alpha_2 = (0,2,1)^T, alpha_3 = (-2,3,0)^T的线性相关性。A
设向量组 alpha_1=(6,lambda+1,4)^T, alpha_2=(lambda,2,2)^T, alpha_3=(lambda,1,0)^T 线性
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(9)设向量组alpha_(1)=(1,3,6,2)^T,alpha_(2)=(2,1,2,-1)^T,alpha_(3)=(1,-1,a,-2)^T线性相关,
已知向量组 alpha_1, alpha_2, ..., alpha_m 线性相关,则()A. 该向量组的秩小于 $m$;B. 该向量组的任何部分组必线性相关.
两个 n 维列向量组 S=alpha_1, alpha_2, ..., alpha_s,T=beta_1, beta_2, ..., beta_t,其中 S 是
2.判断向量组alpha_(1)=(1,2,-1,3)^T, alpha_(2)=(2,1,0,-1)^T, alpha_(3)=(3,3,-1,2)^T是否线
设向量组 alpha_1, alpha_2, alpha_3线性无关,判断向量组 beta_1 = alpha_1 + alpha_2、beta_2 =