The debroglie wave length of an electron in a certain orbit of hydrogen atom is 13.3. then
the no. of waves present in that orbit is
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1
Answer:
The de Broglie's wavelength of electron present in first Bohr orbit of 'H' atom is 2π×0.529Ao.
First Bohr orbit of 'H' atom has radius r=0.529Ao
Also, the angular momentum is quantised.
mvr=2πh
2πr=mvh=λ
λ=2π×0.529Ao
So, the correct option is B
Explanation:
Answered by
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Concept:
- DeBroglie wavelength
- De Broglie wavelength is the wavelength () that is connected to an item in relation to its momentum and mass. Typically, a particle's force is inversely proportional to its de Broglie wavelength.
- Quantum mechanics
- Calculating wave number
- The number of wavelengths per unit distance of the spatial wave frequency, also known as the spatial frequency or angular wavenumber in physics, is known as wave number. It's a scalar amount.
Given:
- DeBroglie wavelength λ = 13.3 nm = 1.33A
- Hydrogen atom
- Radius of atom = 0.529A
Find:
- The number of waves
Solution:
The number of waves = circumference of orbit/wavelength
n = 2πR/λ
n = 2*3.14*0.529/1.33
n = 2.5
The number of waves present is 2.5.
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