I am having some trouble w/ a take home Physics final.
I am down to my last 2 questions:
1) What is the frequency for a photon emitted from a hydrogen atom when an electron makes a transition from an energy state n=3 to n=1? What is the energy of the photon in Joules and MeV?
2) A...
We were given this formula in class:
delta E= chR (\frac{1}{1^2} - \frac{1}{inf})
the 1/1^2 is because it is in ground state. So the formula simplifies to
chR
c = 299792000
h = 6.626E-34
R = 10970000
and 1.60217653*10^{19} Joules / eV
I get:
1.36009026784583 * 10^{-37} eV...
How would I show that the most probable values of r for the n-1=l states of hydrogen are
r=n^2a where a is the Bohr radius
I know these values must satisfy the equation d/dr(unl)^2=0
Consider a hydrogen atom in the n = 1 state in a magnetic field. For what value of the magnetic field is the splitting between the s = +1 and s = -1 levels equal to .000093 eV?
I have asked many people and searched many sources for the answer to the following question but have yet to reach a satisfactory conclusion.
When solving the hydrogen atom by separation of variables, for the angular equation, you come across the O.D.E.
d^2/(do)^2 (F) =...
Here's my question...
For a hydrogen atom in the ground state, what is the probability to find the electron between 1.00a and 1.01a, where a is the Bohr radius? It is not necessary to evaluate any integrals to solve this problem.
I know that P(r)=r^2*(R(r))^2. I used the R(r) expression...
Hey all. I've got a physics question due tonight (Friday) at 11pm CST and I'm stumped. Any input at all would be helpful, thanks!
A hydrogen atom, when vigorously perturbed, can emit light with a frequency of 6.16·10^14 Hz. When the same light from hydrogen atoms in a distant galaxy is...
please help me study by answering a few questions.
consider a hydrogen atom with energy levels En= -(13 eV)/(n^2)
this atom is bombarded by photons of E = 15 eV.
What is the incoming photon frequency?
What are possible kinetic energies and speeds of the emerging electrons?
What is...
Using the ground state of the hydrogen atom
Psi 1,0,0 = sqrt([pi]*a3) * e-r/a
I get <r> the expected radius as <r> = 3a/2 where a = Bohr radius.
Anybody happen to know if this correct?
It would have been cooler if the Bohr radius in physical constants were <r> and the scale factor...