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$det\left \{ \begin{pmatrix} B & C \\ 0 & D \end{pmatrix}-\lambda I \right \} = 0$ This must hold.

Now, (B-$\lambda$)(D-$\lambda$) = 0

this will give eigen values of A which is eigen values of B and D (i.e 1, 2, 3, 7, 8,9)

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