Consider the entangled state of two spin-1/2 particles: |Y)= (| +)₁|−)2 − |-)₁| +)₂) a) Show that this 2-spin state ) is properly normalized. b) Is this state (4) an eigenstate of S₁z (i.e. the operator associated with measuring the z- component of the spin of particle 1 only)? If so, what is the eigenvalue? If not, why not? c) Is state ) an eigenstate of the "total z-component of spin operator" S₁z + Szz? If so, what is the eigenvalue? If not, why not?
Consider the entangled state of two spin-1/2 particles: |Y)= (| +)₁|−)2 − |-)₁| +)₂) a) Show that this 2-spin state ) is properly normalized. b) Is this state (4) an eigenstate of S₁z (i.e. the operator associated with measuring the z- component of the spin of particle 1 only)? If so, what is the eigenvalue? If not, why not? c) Is state ) an eigenstate of the "total z-component of spin operator" S₁z + Szz? If so, what is the eigenvalue? If not, why not?
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