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a) Show that if a Hamiltonian is invarient under time reversal that the wavefunction for a spinless nondegenerate system can always chosen to be real b) Let (p) be the momentum space wavefunction for state a). Is the momentum-space wavefunction for the time reversed state Oa) given by ¢(p), ø(-p), p* (p), or o*(-p)? Justify your answer

a) Show that if a Hamiltonian is invarient under time reversal that the wavefunction for a spinless nondegenerate system can always chosen to be real b) Let (p) be the momentum space wavefunction for state a). Is the momentum-space wavefunction for the time reversed state Oa) given by ¢(p), ø(-p), p* (p), or o*(-p)? Justify your answer

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It's a quantum mechanics problem.

a) Show that if a Hamiltonian is invarient under time reversal that the wavefunction for a spinless nondegenerate system can always chosen to be real b) Let (p) be the momentum space wavefunction for state a). Is the momentum-space wavefunction for the time reversed state Oa) given by ¢(p), ø(-p), p* (p), or o*(-p)? Justify your answer
Transcribed Image Text:a) Show that if a Hamiltonian is invarient under time reversal that the wavefunction for a spinless nondegenerate system can always chosen to be real b) Let (p) be the momentum space wavefunction for state a). Is the momentum-space wavefunction for the time reversed state Oa) given by ¢(p), ø(-p), p* (p), or o*(-p)? Justify your answer
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