```python
from sympy import Matrix
```


```python
A = Matrix([[0,2,0,1],[2,2,3,2],[4,-3,0,1],[6,1,-6,-5]])
```


```python
A
```




$\displaystyle \left[\begin{matrix}0 & 2 & 0 & 1\\2 & 2 & 3 & 2\\4 & -3 & 0 & 1\\6 & 1 & -6 & -5\end{matrix}\right]$




```python
B=Matrix([[0,-2,-7,6]])
```


```python
B = B.transpose()
```


```python
B
```




$\displaystyle \left[\begin{matrix}0\\-2\\-7\\6\end{matrix}\right]$




```python
A.gauss_jordan_solve(B)
```




    (Matrix([
     [-1/2],
     [   1],
     [ 1/3],
     [  -2]]),
     Matrix(0, 1, []))



<b>x1=-0.05 , x2=1.0,  x3=0.33, x4=-2.0</b> 

27874eb8157198b94b55a13966dd92740f3539e8
ipynb
Jupyter Notebook
gauss_elmination_2.ipynb
lgtejas/mfds
dc9569a970f963d298dbe56db58b090684558d7b
MIT
gauss_elmination_2.ipynb
lgtejas/mfds
dc9569a970f963d298dbe56db58b090684558d7b
MIT
gauss_elmination_2.ipynb
lgtejas/mfds
dc9569a970f963d298dbe56db58b090684558d7b
MIT
Qwen/Qwen-72B
1. YES
2. YES