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Solve the system below by using Gauss Jordan Elimination This means convert the system to...

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Calculus

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Solve the system below by using Gauss Jordan Elimination This means convert the system to an augmented matrix put that matrix in reduced row echelon RRE form using row operations and determine the solution x y 5z 2 y 4z 1 2x7y 22z 11 a Enter the RRE form of the augmented matrix RRE form of augmented matrix Give the solution to the system If there is a unique solution enter it as an ordered triplet in the form x y z If there is no solution enter Inconsistent If there are free variables enter your answer as an ordered triplet in terms of the free variables

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