3. Use the Rydberg formula to obtain the wavelength of the 80a radio line for an atom of infinite mass. Hence, taking the mass of the hydrogen nucleus to be 1836.1 electron masses, obtain the frequency of the 80a transition of atomic hydrogen. What resolving power would be required to separate the two transitions?

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3. Use the Rydberg formula to obtain the wavelength of the 80a radio line
for an atom of infinite mass. Hence, taking the mass of the hydrogen nucleus
to be 1836.1 electron masses, obtain the frequency of the 80a transition of
atomic hydrogen. What resolving power would be required to separate the
two transitions?
Transcribed Image Text:3. Use the Rydberg formula to obtain the wavelength of the 80a radio line for an atom of infinite mass. Hence, taking the mass of the hydrogen nucleus to be 1836.1 electron masses, obtain the frequency of the 80a transition of atomic hydrogen. What resolving power would be required to separate the two transitions?
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