A rubidium atom (atomic mass 85) is initially at room temperature and has a velocity of v = 290 m/s due to its thermal motion. Consider the absorption of photons by this atom from a laser beam of wavelength 2 = 780 nm. Assume the rubidium atom's initial velocity v is directed into the laser beam and that the atom absorbs a new photon every 25 ns. How long will it take to slow the rubidium atom to 10 m/s? ( Hint use the conservation laws, to calculate the change in momentum per photon)
A rubidium atom (atomic mass 85) is initially at room temperature and has a velocity of v = 290 m/s due to its thermal motion. Consider the absorption of photons by this atom from a laser beam of wavelength 2 = 780 nm. Assume the rubidium atom's initial velocity v is directed into the laser beam and that the atom absorbs a new photon every 25 ns. How long will it take to slow the rubidium atom to 10 m/s? ( Hint use the conservation laws, to calculate the change in momentum per photon)
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![3. A rubidium atom (atomic mass 85) is initially at room temperature and has a velocity of
v = 290 m/s due to its thermal motion. Consider the absorption of photons by this atom
from a laser beam of wavelength 2 = 780 nm. Assume the rubidium atom's initial
velocity v is directed into the laser beam and that the atom absorbs a new photon every
25 ns. How long will it take to slow the rubidium atom to 10 m/s? ( Hint use the
conservation laws, to calculate the change in momentum per photon)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb9f5f7c0-d9a9-4b8c-a25b-410d4ba0037a%2F7268fbe2-b7b6-4c9d-ab82-ffb17fd83f1e%2Fgiuvybu_processed.jpeg&w=3840&q=75)
Transcribed Image Text:3. A rubidium atom (atomic mass 85) is initially at room temperature and has a velocity of
v = 290 m/s due to its thermal motion. Consider the absorption of photons by this atom
from a laser beam of wavelength 2 = 780 nm. Assume the rubidium atom's initial
velocity v is directed into the laser beam and that the atom absorbs a new photon every
25 ns. How long will it take to slow the rubidium atom to 10 m/s? ( Hint use the
conservation laws, to calculate the change in momentum per photon)
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