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Multiple choice
Under the ket-to-bra correspondence, if a ket is scaled as
∣
ψ
⟩
→
α
∣
ψ
⟩
|\psi\rangle \to \alpha|\psi\rangle
∣
ψ
⟩
→
α
∣
ψ
⟩
with
α
\alpha
α
a complex number, how does its dual bra transform?
⟨
ψ
∣
→
(
1
/
α
)
⟨
ψ
∣
\langle\psi| \to (1/\alpha) \langle\psi|
⟨
ψ
∣
→
(
1/
α
)
⟨
ψ
∣
⟨
ψ
∣
→
α
⟨
ψ
∣
\langle\psi| \to \alpha \langle\psi|
⟨
ψ
∣
→
α
⟨
ψ
∣
(linear)
⟨
ψ
∣
→
α
‾
⟨
ψ
∣
\langle\psi| \to \overline{\alpha} \langle\psi|
⟨
ψ
∣
→
α
⟨
ψ
∣
(conjugate-linear)
⟨
ψ
∣
→
∣
α
∣
2
⟨
ψ
∣
\langle\psi| \to |\alpha|^2 \langle\psi|
⟨
ψ
∣
→
∣
α
∣
2
⟨
ψ
∣
Check answer