Home
Class 12
CHEMISTRY
The orbit having Bohr radius equal to 1s...

The orbit having Bohr radius equal to 1st Bohr orbit of H-atom is :

A

`n=2` of `He^(+)`

B

`n=2` of `B^(+4)`

C

`n=3` of `Li^(2+)`

D

`n=2` of `Be^(+3)`

Text Solution

Verified by Experts

The correct Answer is:
D

`r_(n)=0.529 n^(2)/Z `
For hydrogen, `n=1` and `Z=1, :. r_(H)=0.529`
For `Be^(3+), n=2` and `Z=4, :. r_(Be^(3+))=(0.529xx2^(2))/(4)=0.529`
there, (D) is correct option.
Promotional Banner

Topper's Solved these Questions

  • NUCLEAR CHEMISTRY

    RESONANCE|Exercise PART-II|26 Videos
  • NUCLEAR CHEMISTRY

    RESONANCE|Exercise ADVANCED LEVEL PROBLEMS|30 Videos
  • NUCLEAR CHEMISTRY

    RESONANCE|Exercise PART-IV : COMPREHENSION|14 Videos
  • NITROGEN CONTAINING COMPOUNDS

    RESONANCE|Exercise ORGANIC CHEMISTRY(Nitrogen containing Compounds)|30 Videos
  • P BLOCK ELEMENTS

    RESONANCE|Exercise PART -II|24 Videos

Similar Questions

Explore conceptually related problems

The radius of second Bohr’s orbit of Hydrogen atom is:

Radius of Bohr's orbit of hydrogen atom is

The radius of the first Bohr orbit for H^(o+) is

The radius of second Bohr's orbit is

The radius of 5^(@) Bohr orbit in hydrogen atom is

The expression for Bohr radius of nth orbit of an atoms is

" The radius of "1" st "" Bohr orbit of H-atom is "0.53A^(@)" Calculate the radius of "2^(" nd ")" orbit of "He^(+)" ion.(At No.of He "=2" ) in "A^(@)

If the energy of an electron in the second Bohr orbit of H-atom is -E, what is the energy of the electron in the Bohr's first orbit?