Gaussian elimination | Lecture 10 | Matrix Algebra for Engineers
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- Опубліковано 8 лип 2018
- We solve a system of three equations with three unknowns using Gaussian elimination (also known as Gauss elimination or row reduction).
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So do you do this in maths
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High quality and thus simple to learn. Thanks!
Thank you very much Jeff
Very helpful! My teacher didn't mention what to try to eliminate, so i was aimlessly trying to eliminate things.
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Thank you Jeff, you just saved my life. I finished a guassian elimination class yesterday and I didn't get a thing from the lecture.
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Thank you! I had half the idea from a text book but your explanation really made it clear. Row-echelon essentially isolates each term!
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How hes writing in reverse..
Is that a mirror..
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Wow! thank you so much for the explanation. I was about to lose my mind trying to understand it from the textbook.
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People who still don't get it I suppose xD
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So helpful. Had to revise this for Leontief systems.
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Concerning this augmented method where you use 2 to multiply the first roll and 1 to multiple the second roll, my question is, is it applicable even in other given equations like this to use same 2 & 1 for the first and second roll?
Informative.
THANK YOU MR.
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Pls is it necessary to make the entry element 1 before solving
Thank you Jeff
Thank you it was easy to understand
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Thank you. This helped a lot.
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I have computerised this a number of times, and arranged for all the pivots to be 1, to facilitate back substitution.
Thanks so easy!!
can we do R1-R2 must it always be addition of the two rows can we do subtraction?
Well done, thanks
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How did he get that 4 he used in subtracting 6 to grt -2 pls
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Can you do a video on the method of Cholesky, which is faster than Gaussian elimination
Great explanation thanks
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With the second pivot, we could've also added -2 to -2 making -2 +2.
Or?