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Derive an expression for the magnetic f...

Derive an expression for the magnetic field at the site of the necleas in a hydrogen atom due to the circular motion of the electron Assume that the atom is in its ground state and the answer in lerms of fandmental constants

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To derive the expression for the magnetic field at the site of the nucleus in a hydrogen atom due to the circular motion of the electron, we will follow these steps: ### Step 1: Understand the Forces Acting on the Electron The electron in a hydrogen atom moves in a circular orbit around the nucleus (proton). The centripetal force required to keep the electron in its circular path is provided by the electrostatic force of attraction between the positively charged proton and the negatively charged electron. ### Step 2: Write the Expression for Centripetal Force The centripetal force \( F_c \) acting on the electron can be expressed as: \[ ...
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HC VERMA ENGLISH-BOHR'S MODEL AND PHYSICS OF THE ATOM-Worked Out Example
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  5. (a)Find the wavelength of the radiation required to excited the electr...

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  6. Find the wavelength present in the radiation emitted when hydrogen ato...

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  8. Monnohramatic radition of wavelength lambda is incident on a hydrogen ...

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  9. The energy needed to detach the electron of a hydrogen like ion in gro...

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  10. A hydrogen sample is prepared in a particular state A photon of energy...

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  11. (a) Find the maximum wavelength lambda90) of light which can ionize a ...

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  12. Derive an expression for the magnetic field at the site of the neclea...

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  13. A lithium atom has electrons. Assume the following simple picture of t...

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  14. A particle known as mu mean has a charge equal to that of no electron ...

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  15. Find the wavelength in a hydrogen spectrum between the range 500nm to ...

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  16. A beem of ultraviolet radius hacking wavelength between 100nm and 200n...

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  17. A neutron moving with a speed v makes a head-on collision with a hydro...

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  18. Light corresponding to the transition n = 4 to n = 2 in hydrogen atom ...

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  19. A small particle of mass m move in such a way the potential energy U =...

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