Question

Let V be an inner product space (over \mathbb{C} or \mathbb{R} ), and TEL(V) . Prove that \lambda is an eigenvalue of T if and only if \overline{\lambda} (the conjugate of \lambda ) is an eigenvalue of T^* (the adjoint of T ).

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het a be an eigenvale ad A w (H-di) i not investible so let Tutu be notTkVtv it Adsont if (T-01) now Inventelle Tzs E-NIDS =

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Let be an inner product space (over or ), and . Prove that is an eigenvalue...
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