Difference between revisions of "File:Ex. 4.pdf"

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(Created page with "Just a quick question: How do you get the following \( -\frac{\partial H}{\partial r} = \frac{p_\phi^2}{mr^3} - \frac{\partial U(r)}{\partial r} \), if \( H = \frac{p_r^2}{2m...")
 
(Solution to Problem 4 by Saerens Grégoire)
 
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Just a quick question:
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Solution to Problem 4 by Saerens Grégoire
 
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How do you get the following \( -\frac{\partial H}{\partial r} = \frac{p_\phi^2}{mr^3} - \frac{\partial U(r)}{\partial r} \), if \( H = \frac{p_r^2}{2m} + \frac{p_\phi^2}{2mr^2} + U(r) \)? Doesn't \( p_r \) depend on \( r \) as well? - A.
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Latest revision as of 20:58, 19 June 2015

Solution to Problem 4 by Saerens Grégoire

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current20:58, 19 June 2015 (31 KB)Paddy (Talk | contribs)Solution to Problem 4 by Saerens Grégoire
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