Solve the System by Using the Inverse of the Coefficient$$\begin{array} { r }
- 3 x - 3 y - z = - 46 \
x - 9 y + 5 z = - 46 \
- 4 x + y + z = - 12
\end{array}$$

Question

Solve the System by Using the Inverse of the Coefficient$$\begin{array} { r } 
- 3 x - 3 y - z = - 46 \
x - 9 y + 5 z = - 46 \
- 4 x + y + z = - 12
\end{array}$$

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The Answer of Solve the System by Using the Inverse of the Coefficient$$\begin{array} { r } 
- 3 x - 3 y - z = - 46 \
x - 9 y + 5 z = - 46 \
- 4 x + y + z = - 12
\end{array}$$

Solve the System by Using the Inverse of the Coefficient $\begin{array} { r } - 3 x - 3 y - z = - 46 \\x - 9 y + 5 z = - 46 \\- 4 x + y + z = - 12\end{array}$

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Solve the System by Using the Inverse of the Coefficient −3x−3y−z=−46x−9y+5z=−46−4x+y+z=−12\begin{array} { r } - 3 x - 3 y - z = - 46 \\x - 9 y + 5 z = - 46 \\- 4 x + y + z = - 12\end{array}−3x−3y−z=−46x−9y+5z=−46−4x+y+z=−12​

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Solve the System by Using the Inverse of the Coefficient $\begin{array} { r } - 3 x - 3 y - z = - 46 \\x - 9 y + 5 z = - 46 \\- 4 x + y + z = - 12\end{array}$

Correct Answer:
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