|
|
|
Method and examples
|
|
Method |
|
|
|
Inverse of matrix using
|
|
|
|
|
- `[[2,3,1],[0,5,6],[1,1,2]]`
- `[[2,1,-1],[1,0,-1],[1,1,2]]`
- `[[3,1,1],[-1,2,1],[1,1,1]]`
- `[[2,3],[4,10]]`
- `[[5,1],[4,2]]`
- `[[6,3],[4,5]]`
|
|
|
|
|
Method
|
|
|
|
Solving systems of linear equations using
Relaxation method
|
|
|
Enter Equations line by line like
2x+5y=16
3x+y=11
|
Or
|
2, 5, 16
3, 1, 11
|
|
|
|
|
Initial gauss / Start value = ( )
|
|
w =
|
|
Convert to Diagonnay Dominant Equation (if required) =
|
|
|
- `9x-2y+z=50,x+5y-3z=18,-2x+2y+7z=19`
- `8x+y+z=8,2x+4y+z=4,x+3y+5z=5`
- `10x-2y-2z=6,-x+10y-2z=7,-x-y+10z=8`
- `10x-2y-3z=205,-2x+10y-2z=154,-2x-y+10z=120`
|
|
I don't know exact solution for Relaxation method. Please submit the feedback form with correct solution, So, I will try my best to improve it soon.
|
|
|
Mode =
|
|
Decimal Place =
|
|
|
|
|
|
Click here to Find the value of h,k for which the system of equations has a Unique or Infinite or no solution calculator
|
|
|
|
|
Solution
|
Solution provided by AtoZmath.com
|
|
|
|
Solving systems of linear equations using Relaxation method calculator
|
 1. `2x+y+z=5,3x+5y+2z=15,2x+y+4z=8`
2. `2x+5y=16,3x+y=11`
3. `2x+5y=21,x+2y=8`
4. `2x+y=8,x+2y=1`
5. `2x+3y-z=5,3x+2y+z=10,x-5y+3z=0`
6. `x+y+z=3,2x-y-z=3,x-y+z=9`
7. `x+y+z=7,x+2y+2z=13,x+3y+z=13`
8. `2x-y+3z=1,-3x+4y-5z=0,x+3y-6z=0`
|
|
|
|
|
|
|
|
