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Multiple choice
Consider the pure superposition
∣
+
⟩
=
1
2
(
∣
0
⟩
+
∣
1
⟩
)
|+\rangle = \frac{1}{\sqrt{2}}(|0\rangle + |1\rangle)
∣
+
⟩
=
2
1
(
∣0
⟩
+
∣1
⟩)
versus a 50/50 classical mixture of
∣
0
⟩
|0\rangle
∣0
⟩
and
∣
1
⟩
|1\rangle
∣1
⟩
. When each is measured along the x-axis, what happens?
🔬 try it before you answer
∣
+
⟩
|+\rangle
∣
+
⟩
gives the + outcome with certainty, while the 50/50 mixture gives + or - with probability 1/2 each
Both give + or - with probability 1/2 each, so they are physically identical
∣
+
⟩
|+\rangle
∣
+
⟩
gives + or - with probability 1/2 each, while the mixture gives + with certainty
Both give the + outcome with certainty
Check answer