Use matrix inversion to solve the system of linear equations.
$\begin{aligned}
x + 2 y + z & = 17 \
x + y + z & = 10 \
3 x + y + z & = 4
\end{aligned}$ $x=\frac{\text { }}{\text { }}$ $y=\frac{\text { }}{\text { }}$ $z=\frac{\text { }}{\text { }}$

Question

Use matrix inversion to solve the system of linear equations.
​ $\begin{aligned}
x + 2 y + z & = 17 \
x + y + z & = 10 \
3 x + y + z & = 4
\end{aligned}$ ​ $x=\frac{\text { }}{\text { }}$ ​ $y=\frac{\text { }}{\text { }}$ ​ $z=\frac{\text { }}{\text { }}$

Quizplus · Accepted Answer

The Answer of Use matrix inversion to solve the system of linear equations.
​ $\begin{aligned}
x + 2 y + z & = 17 \
x + y + z & = 10 \
3 x + y + z & = 4
\end{aligned}$ ​ $x=\frac{\text { }}{\text { }}$ ​ $y=\frac{\text { }}{\text { }}$ ​ $z=\frac{\text { }}{\text { }}$

Use Matrix Inversion to Solve the System of Linear Equations x+2y+z=17x+y+z=103x+y+z=4\begin{aligned}x + 2 y + z & = 17 \\x + y + z & = 10 \\3 x + y + z & = 4\end{aligned}x+2y+zx+y+z3x+y+z​=17=10=4​

Use Matrix Inversion to Solve the System of Linear Equations $\begin{aligned}x + 2 y + z & = 17 \\x + y + z & = 10 \\3 x + y + z & = 4\end{aligned}$