Solve: $\frac{2 x+5}{3}-\frac{y-1}{2}+z=11$
$\begin{aligned}
& \frac{x+6}{4}+y+\frac{z+1}{6}=11 \
& x-\frac{y+2}{3}-\frac{z-1}{2}=-6
\end{aligned}$

Name: Solve: $\frac{2 x+5}{3}-\frac{y-1}{2}+z=11$ $\begin{aligned} & \frac{x+6}{4}+y+\frac{z+1}{6}=11 \\ & x-\frac{y+2}{3}-\frac{z-1}{2}=-6 \end{aligned}$
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The Answer of Solve: $\frac{2 x+5}{3}-\frac{y-1}{2}+z=11$
$\begin{aligned}
& \frac{x+6}{4}+y+\frac{z+1}{6}=11 \
& x-\frac{y+2}{3}-\frac{z-1}{2}=-6
\end{aligned}$

Solve 2x+53−y−12+z=11\frac{2 x+5}{3}-\frac{y-1}{2}+z=1132x+5​−2y−1​+z=11 x+64+y+z+16=11x−y+23−z−12=−6\begin{aligned}& \frac{x+6}{4}+y+\frac{z+1}{6}=11 \\& x-\frac{y+2}{3}-\frac{z-1}{2}=-6\end{aligned}​4x+6​+y+6z+1​=11x−3y+2​−2z−1​=−6​

Solve $\frac{2 x+5}{3}-\frac{y-1}{2}+z=11$ $\begin{aligned}& \frac{x+6}{4}+y+\frac{z+1}{6}=11 \\& x-\frac{y+2}{3}-\frac{z-1}{2}=-6\end{aligned}$