The radius of `n^th` orbit `r_n` in the terms of Bohr radius `(a_0)` for a hydrogen atom is given by the relation

Question

The radius of `n^th` orbit `r_n` in the terms of Bohr radius `(a_0)` for a hydrogen atom is given by the relation

The radius of `n^th` orbit `r_n` in the terms of Bohr radius `(a_0)` for a hydrogen atom is given by the relation
A. `na_0`
B. `sqrt(na_0)`
C. `n^2a_0`
D. `n^3a_0`

Monjur Alahi

4 views

2025-01-04 04:42

1 Answers

Related Questions

The radius of the orbit of an electron in a Hydrogen-like atom is `4.5 a_(0)`, where `a_(0)` is the Bohr radius. Its orbital angular momemtum is `(3h)

2 Answers 6 Views

Electrons are revolving around the nucleus in `n_(1^(th))` orbit of an atom, have atomic number `Z_1`, and in the `n_2` orbit of other atom, have atom

2 Answers 4 Views

The relation between the orbit radius and the electron velocity for a dynamically stable orbit in a hydrogen atom is (where, all notations have their

2 Answers 4 Views

The electric current I created by the electron in the ground state of H atom bohr model in terms of bohr radius `(a_0)` and velocity of electron in fi

2 Answers 6 Views

According to second postulate of bohr model, the agnular momentum `(L_n)` of `n^(th)` possible orbit of hydrogen atom is given by

2 Answers 4 Views

From quantisation of angular momentum one gets for hydrogen atom, the radius of the `n^th` orbit as `r_n=((n^2)/(m_e))((h)/(2pi))^2((4pi^2epsilon_0)/(

2 Answers 4 Views

if an electron is revolving in its bohr orbit having bohr radius of `0.529Å`, then the radius of third orbit is

2 Answers 8 Views

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

2 Answers 5 Views

What atomic number of an element "X" would have to become so that the 4th orbit around X would fit inside the I Bohr orbit of H atom ?

2 Answers 4 Views

If `(1+x)^5=a_0+a_1x+a2x2+a_3x^3=a_4x^4+a_5x^5,` then the value of `(a_0-a_2+a_4)^2+(a_1-a_3+a_5)^2` is equal to `243` b. `32` c. `1` d. `2^(10)`

2 Answers 4 Views

Salim Ahmed Kawsar · Accepted Answer · 2023-02-05T15:29:48+06:00

Salim Ahmed Kawsar

Correct Answer - C
The radius of `n^th` orbit `r_n=n^2(ħ^(2)4piepsilon_0)/(me^2)=a_0` (bohr radius)
Hence, `r_n=n^2a_0`.

4 views Answered 2023-02-05 15:29