Consider a system of the form where A is a nonsingular n à n matrix and a,
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where A is a nonsingular n à n matrix and a, b, and c are vectors in Rn.
(a) Multiply both sides of the system by
to obtain an equivalent triangular system.
(b) Set y = A-1a and z = A-1b. Show that if β - cTy 0 then the solution of the system can be determined by letting
and then setting
x = z - xn+1 y
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