Solve the System of Equations Using Gauss-Jordan Row Reduction$$\begin{aligned}
x + y + z + u + v & = 30 \
y - z + u - v & = - 1 \
z + u + v & = 16 \
u - v & = - 2 \
v & = 7
\end{aligned}$$

Question

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The Answer of Solve the System of Equations Using Gauss-Jordan Row Reduction$$\begin{aligned}
x + y + z + u + v & = 30 \
y - z + u - v & = - 1 \
z + u + v & = 16 \
u - v & = - 2 \
v & = 7
\end{aligned}$$

Solve the System of Equations Using Gauss-Jordan Row Reduction $\begin{aligned}x + y + z + u + v & = 30 \\y - z + u - v & = - 1 \\z + u + v & = 16 \\u - v & = - 2 \\v & = 7\end{aligned}$

Definitions:

Solve the System of Equations Using Gauss-Jordan Row Reduction x+y+z+u+v=30y−z+u−v=−1z+u+v=16u−v=−2v=7\begin{aligned}x + y + z + u + v & = 30 \\y - z + u - v & = - 1 \\z + u + v & = 16 \\u - v & = - 2 \\v & = 7\end{aligned}x+y+z+u+vy−z+u−vz+u+vu−vv​=30=−1=16=−2=7​

Definitions:

Solve the System of Equations Using Gauss-Jordan Row Reduction $\begin{aligned}x + y + z + u + v & = 30 \\y - z + u - v & = - 1 \\z + u + v & = 16 \\u - v & = - 2 \\v & = 7\end{aligned}$