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試卷:無年度 - 主題課程_行列式和線性方程式:線性方程式#107934 | 科目:主題課程專用

試卷資訊

試卷名稱:無年度 - 主題課程_行列式和線性方程式:線性方程式#107934

科目:主題課程專用

複選題

ㆍLet A be an m✕  n real-valued matrix of rank r. and b be an m✕ 1 real-valued vector. Which of the following statement is/are true?
(A). The equation Ax = b has non-trivial solutions if n > r > 1 and b is all-zero.
(B). The equation Ax = b has solutions if b belongs to the column space of A.
(C). The equation Ax = b has only one solution when r = m.
(D). The dimension of the nullspace of A is O if the dimension of the row space of A is r.
(E). None of the above is true.

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