(a) Solve the classical harmonic-oscillator equation (4.22) to find t as a function of x. Then differentiate...
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(b) What is the value of the classical probability density Ï-1(A2 - x2)-1/2 at the turning points x = ± A?
(c) Plot A times the classical probability density versus x/A. Use the second or third online reference in the last paragraph of Section 4.2 to view graphs of |Ï|2 versus x for high quantum numbers such as v = 14, and compare your plot of the classical probability density with these plots.
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