If
find A2 – 5A + 4I and hence find a matrix X such that A2 – 5A + 4I + X = O.
OR
If
find (A’)-1.
Given that, 
Now , 






Now, A2 – 5A + 4I + X = O
⇒ X = -( A2 – 5A + 4I)

OR
We have, 
Now, 

= 1(-1-8)-0(-2-6)-2(-8+3)
=-9+10 = 1≠ 0
⇒ A’ is invertible.
Co-factors are ,![]()
Similarly we can find all co-factors
C11 = -9 , C12 = 8, C13 = -5
C21 = -8 , C22 = 7, C23 = -4
C31 = -2 , C32 = 2, C33 = -1
∴

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