so last week we did an example in class that said n=2; l=1; ml=-1
and the answer was that we had an electron that was in 2px state, I get the fact that it is 2p but why subscript x?
example in class
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Re: example in class
The subscripts for p-orbitals are completely arbitrary since all the p-orbitals are symmetrical to each other in an atom. It's just conventional to write the first p-orbital as px and the second as py and so on.
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Re: example in class
So if ml = 0 then the electron would be in the 2py state? And if ml = 1 then the electron would be in the 2pz state?
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Re: example in class
As Brian said, the subscripts are arbitrary, but it is helpful to separate the p sub shell into its x-,y-, and z- components to remember Hund's Rule.
1s^22s^22p^3 and 1s^22s^22px^12py^12pz^1 are saying the same thing, but the second makes it clearer that each orbital in this sub shell is filled singly before any is filled doubly
1s^22s^22p^3 and 1s^22s^22px^12py^12pz^1 are saying the same thing, but the second makes it clearer that each orbital in this sub shell is filled singly before any is filled doubly
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Re: example in class
It doesn't matter which orbit of x,y,z the electron actually is in because it's symmetric. You can define your x axis according to your own wish. It's just a convention to write x before y and z.
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Re: example in class
ml could have also been -1, 0, or 1 in this case. So for this p orbital we can have the p orbital resting on 3 axes. The way you perceive the axes is something subjective. This is why it can be 2px, 2py, or 2pz. Since it is symmetric it just depends on how you define your x, y, and z axes.
Re: example in class
Basically it is subscript x because since l=1, ml can = -1,0,1. Since they are specifying that ml=-1 that gives you the subscript x. If ml=0, the subscript would be y. If ml=1, the subscript would be z.
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