A particle is confined to a one-dimensional harmonic oscillator having infinitely high walls and is in its lowest quantum state. Calculate (x), (x³), (p), and (p?). Using the definition of the uncertainty Aq of a measurement is Heisenberg uncertainty principle upheld? Why or why not?
A particle is confined to a one-dimensional harmonic oscillator having infinitely high walls and is in its lowest quantum state. Calculate (x), (x³), (p), and (p?). Using the definition of the uncertainty Aq of a measurement is Heisenberg uncertainty principle upheld? Why or why not?
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![5. A particle is confined to a one-dimensional harmonic oscillator having infinitely high walls and is in its lowest quantum state. Calculate ⟨x⟩, ⟨x²⟩, ⟨p⟩, and ⟨p²⟩. Using the definition of the uncertainty Δq of a measurement, is Heisenberg's uncertainty principle upheld? Why or why not?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F369cd1d2-b44d-4aa1-92ec-a804f5577ebf%2F451788f2-e5a8-4d35-8c50-9090b984a0dc%2F34iuewd_processed.png&w=3840&q=75)
Transcribed Image Text:5. A particle is confined to a one-dimensional harmonic oscillator having infinitely high walls and is in its lowest quantum state. Calculate ⟨x⟩, ⟨x²⟩, ⟨p⟩, and ⟨p²⟩. Using the definition of the uncertainty Δq of a measurement, is Heisenberg's uncertainty principle upheld? Why or why not?
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