Use Gauss-Jordan reduction to solve the system of equations.
$\begin{aligned}
4 x + 9 z & = - 2 \
7 y + 2 z & = - 4 \
\frac { 14 } { 3 } y + \frac { 4 } { 3 } z & = - 2
\end{aligned}$
If the system is dependent or inconsistent, indicate this.

Question

Use Gauss-Jordan reduction to solve the system of equations.
​ $\begin{aligned}
4 x + 9 z & = - 2 \
7 y + 2 z & = - 4 \
\frac { 14 } { 3 } y + \frac { 4 } { 3 } z & = - 2
\end{aligned}$ ​
If the system is dependent or inconsistent, indicate this.

Quizplus · Accepted Answer

The Answer of Use Gauss-Jordan reduction to solve the system of equations.
​ $\begin{aligned}
4 x + 9 z & = - 2 \
7 y + 2 z & = - 4 \
\frac { 14 } { 3 } y + \frac { 4 } { 3 } z & = - 2
\end{aligned}$ ​
If the system is dependent or inconsistent, indicate this.

Use Gauss-Jordan Reduction to Solve the System of Equations 4x+9z=−27y+2z=−4143y+43z=−2\begin{aligned}4 x + 9 z & = - 2 \\7 y + 2 z & = - 4 \\\frac { 14 } { 3 } y + \frac { 4 } { 3 } z & = - 2\end{aligned}4x+9z7y+2z314​y+34​z​=−2=−4=−2​

Use Gauss-Jordan Reduction to Solve the System of Equations $\begin{aligned}4 x + 9 z & = - 2 \\7 y + 2 z & = - 4 \\\frac { 14 } { 3 } y + \frac { 4 } { 3 } z & = - 2\end{aligned}$