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Asked Mar 4, 2020
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Let T be a linear operator on an inner product space V. Let U1 = T+T* and U2 = TT*. Prove that
U1 = U and U2 = U.
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Let T be a linear operator on an inner product space V. Let U1 = T+T* and U2 = TT*. Prove that U1 = U and U2 = U.

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