Gauss-Jordan Elimination

[@waffleisnice]

i just want to thank you for such a detailed steps and explanation. I've been doing this gauss jordan for a whole week and after watching your video for the 5th time, I finally get it. you're such a great teacher. So thank you once again

[@solutionists344]

i cant continue watching without complementing you MR, your clearity in both explanation and writing ..i am so amazed and i belief you are one of the standard channels we should follow especially we the Africans..we love to see more videos..i just love you after watching your video, however, i end by saying your codes " never stop learning those who stop learning has stop sleeping"

[@Ashleyleonard777]

Awesomely done. Beautiful and pure ❤️

[@akak6320]

Such a crisp and clear explanation , wonderful sir

[@krwada]

You explained Gauss Jordan elimination, or tri-diagonalization of a matrix very nicely. GJ elimination is how most computer programs reduce a set of linear equations. Once you do things this way, you will never go back to doing substitution again ... well, except for 2x2 matrices. Then, the Cramer rule is probably faster.

[@RonomMalcom]

P.Newton you are a great Maths teacher, I really enjoy your Math videos.

[@samuelnjugunakimata5576]

P. Newtons, you are a geat maths teacher. I am enjoying the maths videos

[@2262sandeep]

Sir, you studied topics the way I wanted to understand. Many Thanks. Visualization and simpler examples are the key to understanding the concepts.

[@punditgi]

The one thing you should definitely NOT eliminate is the videos from Prime Newtons! 🎉😊

[@shuvadeepsil2513]

I would rather watch your math videos than NETFLIX sir 😂❤ Very helpful and entertaining explanation!!

[@StalloneSausevia]

After watching every single video on matrix, P. Newton you're the best

[@dhineshkumarramalingam]

Great Work!!!! Your way is teaching is awesome. Thank you and keep doing the great work

[@RichardOdama-m2o]

Excellent, may God give you more wisdom.

[@holyshit922]

I was solving system of linear equations in following way 1. Check if system of equations has solution (we call it Kronecker - Capelli theorem) Rank of coefficients matrix must be equal to the rank of augmented matrix 2. Reduce system of equations to the Cramer form (From coefficient matrix choose submatrix rxr with r linearly independent rows, where r is the rank of A free variables move to the column vector) 3. Solve system of equations in the Cramer form your favourite way such as Cramer's rule (with determinants) xor left multiplying by matrix inverse

[@ephraimcabiliza317]

Thank You sir. I love your teachings

[@JohannesMukwirongo]

You are the goat.....real good man

[@iddrissuebrahim3744]

You are great! Keep the good work you're doing.

[@jan-willemreens9010]

... Good day to you Newton, I can see you're doing well. Good presentation in which it is nice to see that 3 given planes in R3 intersect in one unique point (-1, 2, 1) ... ( A CONSISTENT and INDEPENDENT system of linear equations ) ... Thank you again my friend Newton and take good care, Jan-W

[@PrimeNewtons]

Good to hear from you. Your comment just pushed me to review some multivariable calculus about intersection of planes and my discovery is also interesting. Hope you're doing well , my friend. Regards.

[@nargizmusazadeh8419]

you are absolutely amazing, i derived a lot of things from ur chanel!keep going! thank u again@@PrimeNewtons

[@Knustvibeshub]

Watching from KNUST 🇬🇭,I like your English

[@RuusaAmutenya]

This was very helpful thanks alot Newton

[@gayrelietoling1126]

Thank you so much!!❤ You're a lifesaver.

[@mehmethanificanakc6425]

Dostum turkeyden abone oldum dilini anlamiyoyorum ama matematik dilini gayet iyi anlıyorum meslektasin olarak beğenerek izliyorum.basarilarin devamını dilerim

[@sayiganormanhaq4405]

Great content

[@raeesadhorat2170]

TAHNK YOU SO MUCH THIS VIDEO WAA SO WELL EXPLAINED Ans I understood every

[@tebogobasetsana439]

Amazing!!!!!😮‍💨

[@MAHTABAHMADI-h5h]

Thank you❤

[@mariallejandra]

amazing !!! thank you so much ❤️

[@theperplexchild2078]

thank you so much

[@bctsnq]

super random. I watch all your videos at 1.5x speed and the tone is much much better. Regardless, I am learning a lot from your videos.

[@AlirezaNabavian-eu6fz]

Excellent

[@MWESIGWAENOCK-y2t]

That was perfect

[@harshplayz31882]

Is this method really useful.if im good in algebra substitution

[@ciiil8802]

Please do Determinants and Inverse martirces

[@holyshit922]

Maybe it would be a good idea to leave us a problem for self solve at the end of each video

[@harshplayz31882]

You are from which country?

[@iloveroblox.11]

12:36 the way my jaw drop when I finally understand why we doing this

[@tomtomtom5963]

clean

[@SpolemaYardley]