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10 Nov 2019
Use the Gauss-Jordanmethod to solve the system of equations. If thesystem has infinitely many solutions, give the solution set with Zarbitrary.
x + y - 3z = -10
3x - 3y + 2z = -7
x + 3y - 2z = -13
Select the correct shoice below and fill in any answers ith yourchoice.
A) there are no solutions
B) there are infinitely many solutions and the solution set is{(x=_, y=_, z)}
C) the system is inconsistent and the solution set isundefined
Use the Gauss-Jordanmethod to solve the system of equations. If thesystem has infinitely many solutions, give the solution set with Zarbitrary.
x + y - 3z = -10
3x - 3y + 2z = -7
x + 3y - 2z = -13
Select the correct shoice below and fill in any answers ith yourchoice.
A) there are no solutions
B) there are infinitely many solutions and the solution set is{(x=_, y=_, z)}
C) the system is inconsistent and the solution set isundefined
Patrina SchowalterLv2
24 Jun 2019
