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by quantum mechanics? A= quantum mechanics for large "level"n. What does this imply about phase space as seen times the Planck constant and solve for the energy. This is the quantization of energy in Find the area of this closed curve in terms of w and E.(d) Set this area to an integer n momentum m v(t) versus x(t) for arbitrary mass m. You should get a closed curve. (c) function of time. (b) Draw a phase space plot of the trajectory of this oscillator, i.e. plot is the amplitude, E is the total energy, and m is the mass. (a) Find v(t), the speed as a 2E where w is called the angular frequency (related to the period by w=2 /T), and The simple harmonic motion in one dimension can be described by x(t)= A cos(w t).
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Question Text | by quantum mechanics? A= quantum mechanics for large "level"n. What does this imply about phase space as seen times the Planck constant and solve for the energy. This is the quantization of energy in Find the area of this closed curve in terms of w and E.(d) Set this area to an integer n momentum m v(t) versus x(t) for arbitrary mass m. You should get a closed curve. (c) function of time. (b) Draw a phase space plot of the trajectory of this oscillator, i.e. plot is the amplitude, E is the total energy, and m is the mass. (a) Find v(t), the speed as a 2E where w is called the angular frequency (related to the period by w=2 /T), and The simple harmonic motion in one dimension can be described by x(t)= A cos(w t).
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Topic | All topics |
Subject | Physics |
Class | Class 12 |