If matrixes are similar are the eigenvalues and eigenvectors equal or just the eigenvalues? The Lay textbook seems to have information. Can you direct me to a proof or either?
It was a mistake on x2(1 1) it is not x1(1 1) x2 free variable), but doesnt matter yu write down there are infinite solution on (1,1) because x1=x2 then you can write x2(1 1) or write x1(1 1) x1=x2, only look a mistake but it was not a mistake!!
4.55 ops I think you’ve made a mistake over there.Shouldnt the solution be x2 into [1 1]?
I thought that too
This has been incredibly helpful, thank you so much (my test grade thanks you)
Great video and great series. Your explanations are amazing
NOO why are the vids no longer following the book topics.. :( this is all ive been using to study, and now its out of order.
Same here I'm in panic run
Thank you so much sir from india
solution in terms of x2....Not in x1.....at 4:45
If matrixes are similar are the eigenvalues and eigenvectors equal or just the eigenvalues? The Lay textbook seems to have information. Can you direct me to a proof or either?
thank you.
Are the other people right with x2 instead of x1? could you help with that please
It doesn't matter what you call the variable, all the solutions are multiples of (1,1).
It was a mistake on x2(1 1) it is not x1(1 1) x2 free variable), but doesnt matter yu write down there are infinite solution on (1,1) because x1=x2 then you can write x2(1 1) or write x1(1 1) x1=x2, only look a mistake but it was not a mistake!!