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November 29, 2014

November 29, 2014

Posted by **sweety** on Wednesday, March 23, 2011 at 7:12pm.

situated with respect to the minimum?

Is the “golden ratio” involved?

- physics -
**drwls**, Wednesday, March 23, 2011 at 7:55pmThe 2s orbital has a probability distribution function that is a function of r only.

There is a maximum at r = 0 and a zero-probability node at r = 2 ao, where ao is the Bohr radius. There is a secondary spherical-shell relative maximum at r = 4 ao. In don't see where the "golden ratio" (1.618) is involved.

The probability distribution function of that state is

u^2(r) = [1/(32 pi)]*(1/ao)^3 *[(2 -(r/ao)]^2 *exp(r/ao)

See if you can find a golden ratio in the min and max locations

- physics (correction) -
**drwls**, Thursday, March 24, 2011 at 7:58amThe probability distribution function of that state is

u^2(r) = [1/(32 pi)]*(1/ao)^3 *[(2 -(r/ao)]^2 *exp(-r/ao)

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