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Quantum II (PHYS 4410) Prof. Chuck Rogers: 303-492-4476 Office hours: MF 4-4:45P after class, start.

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Presentation on theme: "Quantum II (PHYS 4410) Prof. Chuck Rogers: 303-492-4476 Office hours: MF 4-4:45P after class, start."— Presentation transcript:

1 Quantum II (PHYS 4410) Prof. Chuck Rogers: Charles.Rogers@colorado.eduCharles.Rogers@colorado.edu 303-492-4476 Office hours: MF 4-4:45P after class, start here and then migrate to Duane F-631 Homework sessions: Thursdays TBA (need a vote) Website: http://www.colorado.edu/physics/phys4410http://www.colorado.edu/physics/phys4410 Welcome! to the second semester of quantum mechanics and atomic physics.

2 Do you have an iClicker? (Set your frequency to CB and vote.) A) Yes B) No 2

3 Have you looked at the web site for this class, before now? A) Yes B) No 3

4 (ICLICKER frequency is DB) Have you reviewed the course material from last semester? A)Yes – Griffiths new B)Yes – Griffiths used C)Yes – Griffiths borrowed D)Not really – but I will soon! E)Nope 3

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6 Which of the following is most likely a correct expansion of some general |  > in the basis set given by a hermitian operator, Q? A) 5 B) C)Neither in general, because you can’t be sure the Q basis is complete. D)Something else or confused.

7 Given an expansion of some general |  > in the basis set given by a hermitian operator, Q: A) 5 B) C) Both A and B. what is the probability the system is actually in state | q 3 >? D) Ummmm…..

8 Given an expansion of some general |  > in the basis set given by a hermitian operator, Q: A) 5 B) C) Both A and B. what is the probability of measuring q 3 ? D) Neither A nor B

9 A system was in some general |  >: A) as required by reproducibility of measurements 5 B) by the postulates of quantum mechanics C) Impossible to say by Uncertainty Principle A measurement on the system of the observable, Q, gave the result q 3. After the measurement, the system is in state:

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11 In quantum mechanics, do we expect that this equation is derived? A) Yes B) No 4 Probably not… though Feynman became really famous by deriving it via a minimum action hypothesis: Path Integrals. The value is in agreement with experiment.

12 As plain good sense, we imagine that expectation value of a constant, say, A) zero B) 1 C)Depends upon the wave function D)No idea… E)No, really, no idea. 4 should be:


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