Chemical Forums
Chemistry Forums for Students => Undergraduate General Chemistry Forum => Topic started by: noiseordinance on February 08, 2009, 03:37:23 PM
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Hi there. Curious about a question, and how to go about solving.
"If a hydrogen atom in the excited n=3 state relaxes to the ground state, what is the maximum number of possible emission lines?"
I've done conversions for the wavelength of a hydrogen atom excited from n=4 to n=1 so I'm familiar with some of this stuff, but I haven't the foggiest idea about the process required for the above question.
Thanks to anyone who can supply pointers.
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Dear noiseordinance;
What is n for the ground state, and how many possible ways the electron has to go back to the ground state?
Good Luck!
ARGOS++
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Thanks for the reply. I haven't actually heard the teacher use the term "ground state" so I'm going to guess it's just n=1. That said, I'm still kinda lost. I'm going to guess that the answer is 2: the jump from n=3 to n=1 creates a wavelength, and the jump from n=2 to n=1 also creates a wavelength. Is this the answer you think, or does this type of problem require math?
Thank you again.
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Hmm, I really don't understand that reply. Isn't n=1 the ground state? n can't equal 0 right? The link you sent me to is also a little umm.... technical for me to understand. Is there a plain english way for this to be explained? I figured if n=3, it's going to create a wavelength when it jumps to n=2, and once again when it jumps to n=1, creating 2 wavelengths altogether...
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Dear noiseordinance;
Normaly we use n= 1 for it.
There is also an emission possible for n=3 --> n=1, as you can see in the link, so its one more.
Sorry! - That the link is not of help to you yet. Maybe later.
Good Luck!
ARGOS++
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So is the answer 2 possible light emissions? Thank you... sorry I'm a total newbie to this.
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Dear noiseordinance;
You mean three, corresponding to your former posting, not 2: n=3 --> n=2; n=2 --> n=1; and n=3 --> n=1.
Good Luck!
ARGOS++
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Oh, I get it.... so the jump from n=3 ---> n=1 doesn't necessarily stop at n=2.... ok, so I can see this getting a bit more complicated with the starting value of n is even greater, hehe... I'll try to review that page you linked me to. Maybe if I stare long enough, I'll get it. :P
Thank you for the help.
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