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1. An operator is is defined Hermitian if: m^n=n^m Consider two Hermitian operators A^ and B^ operators. Demonstrate that the operator obtaine from the linear

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1. An operator is is defined Hermitian if: m^n=n^m Consider two Hermitian operators A^ and B^ operators. Demonstrate that the operator obtaine from the linear combination is ^=A^+iB^ not Hermitian. 2. Which of the following operators are linear? a) 1 b) sin() c) dxdx d) xdxd

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