Unformatted text preview: using even and odd function arguments. (ii) Calculation of quantum integrals using spherical polar coordinates. This problem differs from problem 2 in that it requires the mathematical forms of the wavefunctions. Problem 4. (i) Calculation of probability distributions and average values for a nonstationary state of the 1D harmonic oscillator. Again specific form of the wavefunction is needed. Orthogonality and even odd arguments are needed (ii) Completion of Problem 4 which is somewhat more complex than part(i) and thus is made an EXTRA CREDIT PROBLEM worth 15 points....
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This note was uploaded on 06/27/2008 for the course CHEM 370 taught by Professor Oldsleepyman during the Fall '08 term at Purdue.
- Fall '08