Solve the System of Equations by Finding the Reduced Row$$\begin{aligned}
x - y + 3 z & = - 18 \
5 x + z & = - 5 \
x + 5 y + z & = 10
\end{aligned}$$

Question

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The Answer of Solve the System of Equations by Finding the Reduced Row$$\begin{aligned}
x - y + 3 z & = - 18 \
5 x + z & = - 5 \
x + 5 y + z & = 10
\end{aligned}$$

Solve the System of Equations by Finding the Reduced Row $\begin{aligned}x - y + 3 z & = - 18 \\5 x + z & = - 5 \\x + 5 y + z & = 10\end{aligned}$

Definitions:

Solve the System of Equations by Finding the Reduced Row x−y+3z=−185x+z=−5x+5y+z=10\begin{aligned}x - y + 3 z & = - 18 \\5 x + z & = - 5 \\x + 5 y + z & = 10\end{aligned}x−y+3z5x+zx+5y+z​=−18=−5=10​

Definitions:

Solve the System of Equations by Finding the Reduced Row $\begin{aligned}x - y + 3 z & = - 18 \\5 x + z & = - 5 \\x + 5 y + z & = 10\end{aligned}$