Use the row echelon form from the previous problem to write a system of equations. Then SOLVE the system and write your answers as an ordered triple. 



To proceed with the solution, I will need the augmented matrix in row echelon form from the previous problem or any information about the matrix itself.

Could you provide me with that matrix or the system of equations? If you have the matrix or need to upload an image, feel free to do so.

Let me know if you'd like me to go over any steps, and I will guide you through writing the system of equations, solving it, and obtaining the ordered triple.

Once you provide the matrix or equations, we'll proceed with these steps:

1. Convert the row echelon form back into a system of linear equations.
2. Solve the system using back substitution.
3. Write the solution as an ordered triple \((x, y, z)\).

Would you like to provide more details or ask questions about any of the steps?

Use the row echelon form from the previous problem to write a system of equations. Then SOLVE the system and write your answers as an ordered triple.

Learn how to solve a system of equations by using row echelon form and back substitution. This problem involves converting the row echelon form into linear equations and solving for an ordered triple. Ideal for high school or college students studying linear algebra.

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