The de broglie wavelength of an electron in the 3rd orbit of hydrogen atom is
(answer in angstrom)
Answers
Answered by
305
Radius of 3rd orbit = r = R(3)^2
= 9 R
[Here R = Radius of first orbit of hydrogen atom]
mvr = nh / (2 π)
h/(mv) = 2πr / n
λ = h / (mv) = 2π × 9R / 3
λ = 6πR
λ = 6 π × (0.529 Å)
λ = 9.97 Å
De-Broglie wavelength is 9.97 Å
= 9 R
[Here R = Radius of first orbit of hydrogen atom]
mvr = nh / (2 π)
h/(mv) = 2πr / n
λ = h / (mv) = 2π × 9R / 3
λ = 6πR
λ = 6 π × (0.529 Å)
λ = 9.97 Å
De-Broglie wavelength is 9.97 Å
Answered by
39
Answer:
Explanation:
radius of He 3rd orbit is
0.529 x n²/z A
where n=3 and z=2
0.529 x 9/2
=2.3805 A
we know
mvR = nh/2pi
h/mv=2piR/n---------------1
wavelength = h/mv---------2
equating 1 & 2
wavelength=2piR/n
=2 x 22 x 2.3805
3 x 7
=4.98 A
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