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The radius of an orbit in hydrogen atom ...

The radius of an orbit in hydrogen atom is equal to

A

`n^(2)h^(2)//4pi^(2)mZe^(2)`

B

`2pi Ze^(2)//nh`

C

`2pi^(2)mZ^(2)e^(4)//n^(2)h^(2)`

D

`-2pi^(2)mZ^(2)e^(2)//n^(2)h^(2)`

Text Solution

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The correct Answer is:
A

radius `alpha n^(2), alpha(1)/(z^(2))`
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NARAYNA-ATOMIC STRUCTURE-All Questions
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  2. The basic assumption of Bohrs Model of hydrogen atom is that

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  3. The radius of an orbit in hydrogen atom is equal to

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  4. The total energy of the electron in any orbit of one electron containi...

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  5. The total energy of the electron revolving round the nucleus is

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  6. Bohr's model of atom can explain the spectrum of all except de-Broglie...

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  7. The momentum of electron is

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  8. The de Broglie wavelength relates to applied voltage as:

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  9. According to de Broglie's concept, the circumference of an orbit which...

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  10. The quantum number not obtained from the schrodinger's wave equation i...

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  11. Which of the following expression respresents the electron probability...

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  12. The probability of finding an electron in an orbital is approximately?

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  13. Which one of the following atomic orbitals is not directed along the a...

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  14. Total number of orbitals associated with thrid shell will be.....

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  15. The azimuthal quantum number of a non-directional orbital is

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  16. The shape of the orbital is determined by

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  17. When the azimuthal quantum number l = 1, the shape of the orbital will...

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  18. The m value not possible for a double dumbell shaped orbital is

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  19. The quantum number which determines the energy of a sublevel is

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  20. The sub-energy level having minimum energy is

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