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rotational quantum number वाक्य

"rotational quantum number" हिंदी में  rotational quantum number in a sentence  

उदाहरण वाक्य

  1. Lines in each branch will have different rotational quantum numbers depending on how fast the molecules are spinning.
  2. The Coriolis coupling is often negligible, too, if one is interested in low vibrational and rotational quantum numbers only.
  3. For level 0 the maximum rotational quantum number is 49 . Above this rotation rate it would spin so fast it would break apart.
  4. The P, Q and R branch are distinguished by whether the rotational quantum number increases by one, stays the same or decreases by one.
  5. This means that the transition is allowed for the molecule with the same rotational quantum number in the ground and excited vibrational state, for all the populated rotational states.
  6. A given band can be spread out over several nanometers in electromagnetic wavelength space, owing to the various transitions that occur in the molecule's rotational quantum number, J.
  7. For each of these there is a series of spectral lines dependent on J, the rotational quantum number, starting from 3.5 and going up in steps of 1.
  8. In the simplest cases the part of the infrared spectrum involving vibrational transitions with the same rotational quantum number ( ?J = 0 ) in ground and excited states is called the Q-branch.
  9. where B " and B'are rotational constants for the upper and lower vibrational state respectively, while J " and J'are the rotational quantum numbers of the upper and lower levels.
  10. This is because molecular bonds ( and therefore the interatomic distance R ) are not completely fixed; the bond between the atoms stretches out as the molecule rotates faster ( higher values of the rotational quantum number l ).
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के आस-पास के शब्द

  1. rotational line
  2. rotational motion
  3. rotational nystagmus
  4. rotational partition function
  5. rotational position sensing
  6. rotational slip
  7. rotational spectrum
  8. rotational speed
  9. rotational strain
  10. rotational symmetry
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