A harmonic oscillator of mass m and angular frequency w is in the initial state of wavefunction p(x, 0) = Ai4,(x) + 2A¡¢2(x) a. Obtain the constant A b. Write the function Þ(x, t)
A harmonic oscillator of mass m and angular frequency w is in the initial state of wavefunction p(x, 0) = Ai4,(x) + 2A¡¢2(x) a. Obtain the constant A b. Write the function Þ(x, t)
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![3. A harmonic oscillator of mass m and angular frequency w is in the initial state of wavefunction
p(x,0) = Ai4o(x) + 2Ai¢2(x)
Obtain the constant A
b. Write the function (x, t)
c. Calculate the uncertainties Ax and Ap in the state of wavefunction p(x,t) and show that the
Heisenberg uncertainty principle is satisfied
a.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb39e6326-50ea-4d91-aad1-8091ac5a9fc3%2Fb37e2981-11e1-4c75-afb3-6ede074fde80%2Foly1d6d_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3. A harmonic oscillator of mass m and angular frequency w is in the initial state of wavefunction
p(x,0) = Ai4o(x) + 2Ai¢2(x)
Obtain the constant A
b. Write the function (x, t)
c. Calculate the uncertainties Ax and Ap in the state of wavefunction p(x,t) and show that the
Heisenberg uncertainty principle is satisfied
a.
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