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F is an n*n real matrix. b is an n*1 real vector. Suppose there are two n*1 vectors, u and v such that, u ≠ v and Fu = b, Fv = b. Which one of the following statements is false?(A) Determinant of F is zero.(B) There are an infinite number of solutions to Fx = b(C) There is an x≠0 such that Fx = 0(D) F must have two identical rows |
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