MCQ
If $A$ and $B$ are two non-zero $n \times n$ matrics such that $A ^2+ B = A ^2 B$, then
- A$AB = I$
- B$A ^2 B = I$
- C$A ^2= I$ or $B = I$
- ✓$A ^2 B = BA ^2$
$\left(A^2-I\right)(B-I)=I$
$A^2+B=A^2 B$
$A^2(B-I)=B$
$A^2=B(B-I)^{-1}$
$A^2=B\left(A^2-I\right)$
$A^2=B A^2-B$
$A^2+B=B A^2$
$A^2 B=B A^2$
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