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1. Consider the problem Ax=b and its reduced row echelon form Rx =c, with
LO 0 0
(a) (1 point) In R, circle the pivots. What is the rank of A?
(b) (1 point) Find a particular solution to Ax=b (if it exists).
particular solution: x=
(c) (1 point) Determine the special solution(s) that span(s) the null space N(A).
special solution(s): x
(d) (1 point) Find the complete solution to Ax=b.
(e) (1 point) “The columns of A form a basis of R3.
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