Resolver por el método Gauss-Jordan
2x-y-2z-t-u=88
-x+3y-2z-t+88u=1
5x+y+3z-88t+u=33
3x-2y-88z-2t+3u=24
-4x-y-5z+3t-4u=-49

Para resolver el sistema de ecuaciones por el método de **Gauss-Jordan**, primero organizamos el sistema de ecuaciones en su forma matricial ampliada. Las ecuaciones son:

\[
\begin{aligned}
1. & \ 2x - y - 2z - t - u = 88 \\
2. & \ -x + 3y - 2z

Resolver por el método Gauss-Jordan 2x - y - 2z - t - u = 88, -x + 3y - 2z - t + 88u = 1, 5x + y + 3z - 88t + u = 33, 3x - 2y - 88z - 2t + 3u = 24, -4x - y - 5z + 3t - 4u = -49

Learn how to solve a system of five linear equations using the Gauss-Jordan elimination method. This problem involves converting the system into an augmented matrix and performing row operations to achieve reduced row echelon form (RREF). Suitable for college-level students studying linear algebra.

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