Can someone explain to me how to find the eigenvalues of this by using cofactor expansion? I got lost in my arithmetic. :(
Here is an attempt i have done with the cofactor expansion, excuse the scribbles at the very bottom:
This is the matrix im using cofactor expansion sorry bout that guys. Didnt know it didnt upload!
Hey, I am so sorry I didnt notice the 'using co factor method', where are you stuck at?
Hey you have done it right..
The last four terms get cancelled out....
So what you have essentially is \[(\lambda-1)(\lambda-2)(\lambda-3)\] So 1,2,3 are the Eigen values.
Ohhh awesome! thank you so much! :) @mecharv I wasn't sure if I was doing it right. for some reason I encountered a same problem like this that threw me off because I had to do it slightly differently. Thank you!
Anytime :)
I do have another question @mecharv if you don't mind. But how do you REF this ? This is when i use the eigenvalues to find the bases and im used to getting a row of zeros so i can set a parameter. But for some reason i cant seem to get a row of zeros on this. I must have done something wrong
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