Assume A is an m × n matrix with rank r and b is a column vector. Which statements are
true?
(a) If m > r and n = r, then Ax = b must have no solution for some b and exactly one
solution for other b.
(b) If m > r and n > r, then Ax = b has infinitely many solutions for some b and exactly
one solution for other b.
(c) If n = r, then Ax = b has either one solution or none
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