Oscillation frequency of electrons in atoms (Bohr model)

AI Thread Summary
The discussion focuses on calculating the oscillation frequency of electrons in atoms using the Bohr model. The user attempts to apply the equations for force and frequency but encounters confusion regarding constants and units. They clarify that Ze equals 1 for hydrogen and question whether to use the electron charge constant or mass in their calculations. The user expresses concern about the magnitude of the frequency results and seeks confirmation on their approach before final submission. Overall, the thread highlights the complexities of applying theoretical equations to practical problems in atomic physics.
Brianrofl
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Homework Statement



Here is a picture: http://puu.sh/bZtAu/82bdc201bc.png

Homework Equations



For force,

F = (Ze^2)/4 * pi * e0 * R^3) * r

f = sqrt(k/m) * 1/2pi

Where e0 = vacuum permeability, 8.854 x 10^-12m
and r = radius of hydrogen atom, 5.3 x 10^-11m

The Attempt at a Solution



I tried just plugging in values,

For the first one, Ze = 1, right? Edit: I had an epiphany. Is e the constant (1.6 x 10^-19)? If so that makes a lot more sense. I tried it, still got the wrong answer though.

So:

1/(4pi(8.854x10^-12)(.053x10^-9)^3) * (5.3 x 10^-11) = A very large number F.

Then, I use that value of F to plug into the second equation,

f = sqrt(F/m) * 1/(2pi) and I get an extremely large number. Note that for m I use 9.31 x 10^-31 kg -- is that right, or should I be using .511MeV/c^2?

Should I be using units in terms of meters or nanometers?

What kind of numbers should I be looking for? Will the frequency be extremely large? I don't have many tries left so I'd like to be sure my answer is right before submitting again. Thanks!
 
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I understand a bit more now -- I know what z and Z stand for, and to plug 1.44 for e^2/4pi.
 
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