The matrix A=([3,1,0],[0,4,0],[-2,2,4]) is diagonalisable with eigenvalues 3,4 and 4.
An eigenvector corresponding to the eigenvalue 3 is ([1],[0],[2]).
Find an invertible matrix M such that M^(-1)AM=([3,0,0],[0,4,0],[0,0,4]).
Enter the Matrix M in the box below.
a^(b),sin(a),(del)/(delx)f
:
infty
alpha
Omega
3 1 0 0 4 0 is diagonalisable with eigenvalues 3, 4 and 4. -2 2 4
The matrix A =
1
An eigenvector corresponding to the eigenvalue 3 is
0
3
0
0
Find an invertible matrix M such that M --1 AM = 0 4
0
Enter the Matrix M in the box below.
a ox
sin (a)
8
a
m