Cayley Hamilton Theorem (Proof) | Eigen Values and Eigen Vectors | Linear Algebra

[@FareSkwareGamesFSG]

I'm sorry, but I was writing this proof down in my notes, and I must confess: I will never forget this simple proof to one of (if not the) most important theorems in Linear Algebra, and it's all thanks to you, kind sir.

[@LearningClassSince2020]

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[@binodtharu4432]

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[@LearningClassSince2020]

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[@arinagarwal3279]

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[@LearningClassSince2020]

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[@FareSkwareGamesFSG]

Such a simpler proof than the one our prof showed us in the lecture. Thank you sir.

[@LearningClassSince2020]

You're welcome

[@LoRdShIvA1908]

I doesn't intrest study cayley Hamilton theorem but ...... now clearly understand for me .....well explained sir

[@LearningClassSince2020]

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[@mohdaqdas3319]

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[@LearningClassSince2020]

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[@abhishekrawat285]

best explanation among all the videos in RUclips

[@LearningClassSince2020]

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[@wakimaths2115]

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[@LearningClassSince2020]

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[@aliahmad-vl5zq]

Nice Sir G....Bundle Of Thanks Sir...

[@nishukumari_16]

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Simplified very easily

[@LearningClassSince2020]

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[@swaranjeetkaur4352]

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[@LearningClassSince2020]

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[@fulfil7260]

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[@LearningClassSince2020]

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[@Shyam62070]

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[@bepositive1504]

Thank you for this video.. Much useful for our examinations 😊

[@LearningClassSince2020]

Wlcm😄

[@Abhishek_t_]

That's Great!
My exam is near and i was searching for it.
Thanks.clearly understand

[@LearningClassSince2020]

Good luck for your exam!

[@halfghost1948]

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[@PriyanshuKumar-jy7op]

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[@LearningClassSince2020]

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[@LearningClassSince2020]

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[@zain-01]

Worth of Watching ❤️

[@sayanchatterjee8936]

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[@LearningClassSince2020]

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[@edufree7183]

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[@LearningClassSince2020]

Thnks

[@nazimuddin8459]

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[@LearningClassSince2020]

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[@ramanjot22]

wow... wonderful comments influenced me to watch your video...
well undrstood thnku🙌🌼

[@LearningClassSince2020]

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[@javaidfayaz6406]

Mashallah beautiful explanation

[@LearningClassSince2020]

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[@mounikauppiti4993]

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[@poonammahajan7052]

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[@LearningClassSince2020]

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[@sajeethaparveen1625]

Explanation was clear... Tq

[@LearningClassSince2020]

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[@techiealien311]

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[@LearningClassSince2020]

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[@n.seshapadmajaa.seshapadma5999]

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[@LearningClassSince2020]

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[@LearningClassSince2020]

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[@sandeepabrol753]

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[@LearningClassSince2020]

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[@sn-xx8bl]

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[@LearningClassSince2020]

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[@aarchigupta235]

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[@LearningClassSince2020]

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[@stevenkikonyogo2726]

It was made simple..... Kudos

[@LearningClassSince2020]

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[@ziggammin]

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your voice is too sweet

[@LearningClassSince2020]

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[@priyaop2369]

Such a nice explanation lots of thanks sir ... support from mp...🙏🙏🙏

[@LearningClassSince2020]

Thankyou!!

[@madhumitha8151]

I swar that I have understood this very well thank you so much sir you

[@syedaroqaiya]

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[@LearningClassSince2020]

Thanku

[@PoojaYadav-hj8yf]

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[@LearningClassSince2020]

Thankyou!!

[@highermathematics-bx4mi]

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Really great👌👌👌
You made easier very tough theorem 💯

[@LearningClassSince2020]

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[@vishakhakapoor9189]

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[@LearningClassSince2020]

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[@fariyanabanoo]

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[@greenff7136]

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[@LearningClassSince2020]

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[@Rose2369p]

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[@faisalhussain9298]

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[@LearningClassSince2020]

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[@faisalhussain9298]

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[@LearningClassSince2020]

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[@faisalhussain9298]

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[@LearningClassSince2020]

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[@asthachoudhary9551]

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[@LearningClassSince2020]

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[@chakradharmaths2494]

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[@BR_Singh]

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[@LearningClassSince2020]

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[@senseofnature1300]

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[@LearningClassSince2020]

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[@prithwishsen4710]

Sir but how did you compare the coefficients could you elaborate

[@flaviomanzoni9272]

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[@LearningClassSince2020]

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[@LearningClassSince2020]

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[@sathyavijayan2188]

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[@Teaching.with.love__]

Best explanation

[@LearningClassSince2020]

Thankyou!

[@reshmayamuna6565]

@@LearningClassSince2020 thank you for your explanation, sir! 🙏 I have a qno-"if X is a eigen vector of a matrix A corresponding to eigen value lamda, then show that kx, k being a non zero scalar is also an eigen vector of A corresponding to lamda". Can you do a video on this qno? Pls! 🙏🙏🙏🙏

[@LearningClassSince2020]

@@reshmayamuna6565 Check this out: ruclips.net/video/pk1Jg5FqZOY/видео.html

[@ab.d3763]

Sir please cover Cardon's method.

[@Ungamma1]

Great explanation 👏❤️

[@LearningClassSince2020]

Thankyou!

[@Rohan_Mahato]

if lambda is constant, how can we substitute lambda as matrix A?

[@LearningClassSince2020]

Lambda is a scalar/constant means that there will be some value of lambda for which the equation would be true. So, to substitute lambda as matrix A means to check whether that value of lambda is A matrix or not; in other words, whether matrix A satisfies the equation or not.

[@highermathematics-bx4mi]

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[@LearningClassSince2020]

Walekum Assalam
Thanks a lot!! I wish u the same.

[@Rana-in7zm]

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[@LearningClassSince2020]

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[@anniescraft56]

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[@LearningClassSince2020]

Thanks for appreciating!

[@mohamedelaminenehar333]

السلام عليكم ورحمة الله وبركاته
بارك الله فيك
كيف يمكن أن أتواصل معك؟

[@LearningClassSince2020]

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[@mohamedelaminenehar333]

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[@mohamedelaminenehar333]

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[@LearningClassSince2020]

Added😀

[@STDeepikaselvam]

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[@LearningClassSince2020]

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[@pmh5000]

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[@rhiran8924]

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[@LearningClassSince2020]

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Sound was not that much loud .

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[@LearningClassSince2020]

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[@Kanwal870-sq4qm]

Lakin Sr jo adjoint degree n-1 Lia Jo argument dia hai wo sirf 2*2 k Lia walid hai jab 3*3 ka matrix lain gay tab BHI spilt karny k bad bhi lemda ki power 1 hi ay gi ....

[@LearningClassSince2020]

When the order of the matrix will be 3, adj(A - lambda I) will be a polynomial with degree 2.

[@Michel723]

Can I write this answer in the exam am I get the marks or do anything need to change anyone can reply, please

[@LearningClassSince2020]

Yes you can write this in the exam, just skip the example part that's just for explaining you guys

[@rekhadravidt9802]

Sir inverse of matrix heli plz

[@LearningClassSince2020]

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[@LearningClassSince2020]

Thankyou!