Excellent. Thank you very much. For other users: This program only works if A is invertible. Besides, due to its simplicity, it involves no pivoting techniques, and therefore it will not work when m=0. To enrich the program even further and in order to make it calulate the determinant of A, add the following three commands: Between line 6 and 7 , add D=1; Between line 7 and 8, add D=D*Aug(j,j); After line 15, add Determinant_of_A= D
That is the special case in which there might be no solution or infinitely many solutions. If after applying gauss jordan on system the last pivot entry becomes zero with a entry of B vector infront of it also zero then this is the case of infinitely many solutions. If after applying gauss jordan on system the last pivot entry becomes zero with a entry of B vector infront of it non-zero then this is the case of no solution.
That's a very good observation. Unfortunately i made this code without partial pivoting concept. So maybe you can take some help from my code of gauss Elimination with partial pivoting.
Excellent. Thank you very much.
For other users: This program only works if A is invertible.
Besides, due to its simplicity, it involves no pivoting techniques, and therefore it will not work when m=0.
To enrich the program even further and in order to make it calulate the determinant of A, add the following three commands:
Between line 6 and 7 , add D=1;
Between line 7 and 8, add D=D*Aug(j,j);
After line 15, add Determinant_of_A= D
Thank You Omar for your feedback and suggestions. Yes, the program could be improved by inserting these commands.
Please provide code in description
Br sanveg
can you give us the link to the pdf in the video plz i'd like to revise with it
your the best bro. you just nailed it very well
What if the pivot entry is zero? You can't divide zero by zero right? Can we just add 1?
Shera❤ kintu kosom kichu bujhi ni
it helped a lot, thank you so much sir
Love your method of explaining bruh!!! Keep up the good work
بارك الله فيك
Thank you so much, you are very beautiful person. Have a good life
Can I solve fourteen equations with fourteen unknowns in this way?
Yes you can but the solution will only come out if it would be unique.
What happened if the number of unknowns is larger than the number of equations?
That is the special case in which there might be no solution or infinitely many solutions.
If after applying gauss jordan on system the last pivot entry becomes zero with a entry of B vector infront of it also zero then this is the case of infinitely many solutions.
If after applying gauss jordan on system the last pivot entry becomes zero with a entry of B vector infront of it non-zero then this is the case of no solution.
@@ATTIQIQBAL need one help please urgent
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can u share the pdf ?
if the first element is 0?? a11=0 it doesn't work
That's a very good observation. Unfortunately i made this code without partial pivoting concept. So maybe you can take some help from my code of gauss Elimination with partial pivoting.
Bro do videos regularly
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