Consider the following three state vectors 1 (a) For each of the three states, find the normalized vector that is orthogonal to it. (Use the convention that the coefficient in front of the+) basis ket is positive and real.
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One possible choice is the state vector |0⟩. State vector 2: |0⟩ To find a normalized vector that is orthogonal to |0⟩, we can choose any vector that is perpendicular to it. One possible choice is the state vector |1⟩. State vector 3: |+⟩ To find a normalized Show more…
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