Diagonalisation, Eigenvalues, Eigenvectors, Characteristic Polynomial
Uploader Comments (burny1)
Top Comments
-
Holy Christ this stuff is hard to absorb.
All Comments (23)
-
I would recomend using row reduction echelon form after finding the null space when solving for eigenvectors, makes life easier!
-
hey i understand how to diagonalise, but i dont understand how to make Eigenvectors :(((
-
your content and stuff is really good - consider including proofs for stuff and your delivery won't be able to compete to other youtubers - they use tablets, screen recording, just a thought, good stuff though
-
lol 20% this was cool
-
oh you stuck in each eigen value in D that corresponded to the eigen vector column of C. in a diagonal way. but how do you know which eigen value to turn into an eigen vector first. ie it seems arbitrary that the 1 should in left column e.t.c. what if you turned the eigen value 1 into eigen vector second, then it would go in teh second column correct?
-
very useful. alot of this just isnt mentioned explicitly that you can use any value for a e.t.c in uni document. one question: how did you use the matrix C to find the values for D at the very end?
-
Thanks a lot!!! you really helped other soooooooooo much better than their so-called Prof
-
I'm amazed at how bad mathematicians are at being teachers!
It's like anything else, there is a logical step by step process to solving this stuff. It's easy once you figure it out. But these guys never seem to be able to explain what they know in a simple step by step process. Their communication is HORRIBLE.
I've learned nothing from this video! Just like many... many other math videos online.
These guys are horrible teachers!!
-
aren't you meant to reduce it before you can multiply with x,y,z ?
-
the best explanation on this so far, ive watched many many videos though!!!
This is great thank you. Just found you so will be looking at all your videos. The more on Linear Algerba the better thank you again.
MrAlongman 2 years ago 3
Exam is tomorrow so linear algebra videos will be good revision. What you want one on?
burny1 2 years ago