If the de-Broglie wave length of the fourth Bohr's orbit of hydrogen atom is 4 A *, the circumference of the orbit is
Answers
Answered by
156
Use mvr=nh/2π
=> mvr=nh/2π
=> 2πr=nh/mv
=> 2πr=n×lambda {lambda=h/mv}
now, n=4 and wavelength=4A
=> 2πr(circumference) = 4×4
= 16A
=> mvr=nh/2π
=> 2πr=nh/mv
=> 2πr=n×lambda {lambda=h/mv}
now, n=4 and wavelength=4A
=> 2πr(circumference) = 4×4
= 16A
Answered by
33
Answer:
16
Explanation:
De Broglie wavelength of Hydrogen atom = 4A (Given)
A De Broglie wavelength is the wavelength, that is manifested in all the particles in quantum mechanics. According to the duality of the wave-particle, it determines the probability density of finding the object at a given point of the configuration space.
Using the equation - mvr=nh/2π
= mvr =nh/2π
= 2πr = nh/mv
= 2πr = n× λ { Since λ =h/mv}
Since, n=4 and wavelength =4A
Thus,
= 2πr = 4×4
= 16A
Therefore, the circumference of the orbit is 16.
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