Translate the System of Equations into Matrix Form$$\left\{ \begin{aligned}
x + y + 8 z & = - 1 \
9 x + 4 y - z & = - 8 \
\frac { x } { 4 } + \frac { y } { 2 } & = 6
\end{aligned} \right\}$$

Question

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The Answer of Translate the System of Equations into Matrix Form$$\left\{ \begin{aligned}
x + y + 8 z & = - 1 \
9 x + 4 y - z & = - 8 \
\frac { x } { 4 } + \frac { y } { 2 } & = 6
\end{aligned} \right\}$$

Translate the System of Equations into Matrix Form $\left\{ \begin{aligned}x + y + 8 z & = - 1 \\9 x + 4 y - z & = - 8 \\\frac { x } { 4 } + \frac { y } { 2 } & = 6\end{aligned} \right\}$

Definitions:

Translate the System of Equations into Matrix Form {x+y+8z=−19x+4y−z=−8x4+y2=6}\left\{ \begin{aligned}x + y + 8 z & = - 1 \\9 x + 4 y - z & = - 8 \\\frac { x } { 4 } + \frac { y } { 2 } & = 6\end{aligned} \right\}⎩⎨⎧​x+y+8z9x+4y−z4x​+2y​​=−1=−8=6​⎭⎬⎫​

Definitions:

Translate the System of Equations into Matrix Form $\left\{ \begin{aligned}x + y + 8 z & = - 1 \\9 x + 4 y - z & = - 8 \\\frac { x } { 4 } + \frac { y } { 2 } & = 6\end{aligned} \right\}$