Let \( a, b \in R \) and \( a^{2}+b^{2} \neq 0 \). Suppose \( S=\left\{z \in C: z=\frac{1}{a+i b...

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Let B=[1 3 1 5] and A be a 2*2 Matrix such that AB^-1=A^-1. If BCB^-1=A and C^4+aC^2+BI=0, then 2B-a Let B=[1 3 1 5] and A be a 2*2 Matrix such that AB^-1=A^-1. If BCB^-1=A and C^4+aC^2+BI=0, then 2B-a