1. Let [2 2 11 M = 1 31 1 2 2 a) Determine if 1 is an eigenvector of M, and if so find its corresponding eigenvalue. ) b

[answerhappygod]

1 Let 2 2 11 M 1 31 1 2 2 A Determine If 1 Is An Eigenvector Of M And If So Find Its Corresponding Eigenvalue B 1 (11.75 KiB) Viewed 19 times

1 Let 2 2 11 M 1 31 1 2 2 A Determine If 1 Is An Eigenvector Of M And If So Find Its Corresponding Eigenvalue B 2 (9.62 KiB) Viewed 19 times

1. Let [2 2 11 M = 1 31 1 2 2 a) Determine if 1 is an eigenvector of M, and if so find its corresponding eigenvalue. ) b) Find a basis for the eigenspace of M corresponding to the eigenvalue 1.

. 2. Let [2 2 11 M = 1 3 1 1 2 2 as in Q1. Find the characteristic polynomial of M. Check your answer by showing that I = 1 and X = 5 are solutions. (You do not need to factorise the polynomial.)