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We are talking about probability, but what we're saying is that most probable radius is further away from the nucleus.
The other thing that I want you to notice, is if you look at the most probable radius, for the 2 s orbital it's actually out further away from the nucleus than it is for the 2 p orbital.
So again, if we think of a graph of the wave function, we had the wave function is at its highest amplitude when it's lined up with the nucleus, and then as we got further away from the nucleus, the amplitude of the wave function ends up tapering off until -- it never hits zero exactly, but it goes down very low.
So when we think about what it is that this radial probability distribution is telling us, it's telling us that it is most likely that an electron in a 2 s orbital of hydrogen is six times further away from the nucleus than it is in a 1 s orbital.
So again, what we're saying here is that it is most likely in the 3 s orbital that we would find the electron 11 and 1/2 times further away from the nucleus than we would in a around state hydrogen atom.
And when we talk about size, I'm again just going to say the stipulation that we're talking about, probability -- we're not talking about an absolute classical concept here, but in general we're going to picture it being much further away from the nucleus as we move up in terms of n.
Similar(50)
In general, the farther away from the nucleus a shell is, the more subshells it will have.
The additional electron will be entering an orbital farther away from the nucleus.
The resultant close packing of nuclei may crowd out free nuclei that have completed mitosis, so that they are pushed further away from the ventricular surface.
After both fixation methods, BAC signals were found on average further away from the nuclear edge, toward the interior, than territory signals (p < 0.001), indicating a certain robustness of radial distributions in the nucleus against distortions.
Further away from the danger zone.
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