Answer the Following Question. State Bohr'S Quantization Condition of Angular Momentum. Calculate the Shortest Wavelength of the Bracket Series and State to Which Part of the Electromagnetic - Physics

Question

Numerical

Answer the following question.
State Bohr's quantization condition of angular momentum. Calculate the shortest wavelength of the Bracket series and state to which part of the electromagnetic spectrum it belongs.

Solution

According to Bohr's quantization, the electrons revolve around the nucleus only in those orbits for which the angular momentum is the integral multiple of

`h/(2pi)`

`L = (nh)/2`

for bracket series n₂ = ∞

`1/λ = R_HZ^2{1/4^2 - 1/∞}`

`1/λ = R_H/16`

`λ = 16/R_H = 14.58 xx 10^-7`m

This wavelength belongs to the infrared region.

Concept: De Broglie’S Explanation of Bohr’S Second Postulate of Quantisation

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2018-2019 (March) 55/1/1

Q 9.a Q 8 Q 9.b

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