ye, most math books are outlined such as that unfortunately. It's been running through in the culture, since bourbarki or god knows how long. I'd heavily suggest learning based-proof lin alg(notably axler's lin alg done right) subsequent to whatever this horrid boring computational one.
I think you can do it better this way: A=P*J*P^(-1), thus P^(-1)*A*P=J. So you know A, calculate P, calculate P^(-1) from it and you have J. Makes sense?
oh my god. That split after multiplication is what most lecture videos/books miss to elucidate. Everything makes sense now, thank you
ye, most math books are outlined such as that unfortunately. It's been running through in the culture, since bourbarki or god knows how long. I'd heavily suggest learning based-proof lin alg(notably axler's lin alg done right) subsequent to whatever this horrid boring computational one.
Thank you for an insightful lecture...Not only helpful to students, but also to those who teach this subject.
OMG just find this video and helped me so much. Greatings from México.
Why don’t you get the eigen vector from lamda=2 to the chain
Your vid came in clutch 😂😂😂😂, my algebra 2 final is tomorrow and i didn't understand this topic
You explained it in a very good manner...
This video comes in handy as a refresher. I did not understand it upon first viewing. However, I commend you for working concrete examples!
Love U bro!!! it's really heplful
Thank you very much for your video. It made lots of sense to me!
You explained step by step.thank you so much Sir.please give illustration if k=3,4
Thank you so much for this thorough explanation!
Great presentation here.
thank you for explaining it fully
you explained well, thanks
God, it explains better than my prof lol
thank you very much!!!! you are amazing!
well explained thank u ..
21:13 directly you written jordan form from where you got didnt explain
I think you can do it better this way: A=P*J*P^(-1), thus P^(-1)*A*P=J. So you know A, calculate P, calculate P^(-1) from it and you have J. Makes sense?
Great!!! But , Eigenvektor for lamba= 4 is (0,-2,1)
Any nonzero multiple of an eigenvector is again an eigenvector. Your vector is -1 times mine. So they are both eigenvectors.
@@daniel_an Oh yess! Correct Sir. Sorry
thank you
Thank you sir
Wow 🥰🥰🥰🥰🥰🥰