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Let (V, (,) be an inner product space and T:V → V and S:V + V...

Question:

Let (V, (,) be an inner product space and T:V → V and S:V + V be self adjoint linear transformations. Show that TOS:V + V is

Let (V, (,) be an inner product space and T:V → V and S:V + V be self adjoint linear transformations. Show that TOS:V + V is self adjoint if and only if SoT=TOS.

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