if lamda 1 and lambda 2 denote wavelength of de broglie's wave for electron in the first and second bohar orbit in hydrogen atom then ratio of lambda 1 / lambda 2 is
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0
Answer:
1/4
Explanation:
e=hc/lamda
lamda1 belongs to first orbital energy
Answered by
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Answer:
Explanation:
Given λ₁ is the deBrogile wavelength of electron in the 1st Bohr orbit
and λ₂ the deBrogile wavelength of the electron in the second
deBrogile wavelength = =
Therefore
λ₁ =
λ₂ =
Therefore λ₁/λ₂=
here v₂ is the velocity of the electron in the second orbit
and v₁ is the velocity of the electron in the first orbit
Velocity (v) = 2.18 ×10^(18) × m/s
Therefore
v2/v1 = n2/n1 = 2/1 = 2
Required ratio = 2 : 1
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