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问题
设b,a1,a2线性相关,b,a2,a3线性无关,则a1,a2,a3线性无关。
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设b,a1,a2线性相关,b,a2,a3线性无关,则a1,a2,a3线性无关。
A.正确
B.错误
点击查看答案
参考答案:
答案:B
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相关问题:
若向量组的秩为r,则其中任意r+1个向量都线性相关。
若矩阵A的行向量组线性无关,则方程组AX=0只有零解。
若矩阵A的列向量组线性无关,则方程组AX=0只有零解。
任意一个齐次线性方程组AX=0都有基础解系。
任意一个非齐次线性方程组AX=B都不存在基础解系。
若n元齐次线性方程组AX=0满足r(A)=r<n则它有无穷多个基础解系。
n阶矩阵A可以对角化的充分必要条件是A有n个线性无关的特征向量。
有关药物与血浆蛋白结合的正确描述是:
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