Electron in hydrogen atom first jumps from third excited state to second excited state and then from second excited to the first excited state. The ratio of the wavelengths λ1:λ2 emitted in the two cases is
Answers
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Answer 》 The ratio of the wavelengths λ1:λ2 emitted in the two cases is 20 /7..
Full Solution Step by step 》》》》
Here For Wavelength λ1
n1 = 4 & n2 = 3
& for λ2 n1 = 3 & n2 = 2
We have hc/ λ = -13.6 [1/n2^2 - 1/ n1^2 ]
So for λ1
hc / λ1 = -13.6 [1/4^2 - 1/ 3^2 ]
hc / λ1 = -13.6 [7/144] .. . ..........(i)
similarly for λ2
hc / λ1 = -13.6 [1/3^2 - 1/ 2^2 ]
hc / λ1 = -13.6 [5/36] ............(ii)
Hence from equation (i) & (ii).. we get
λ1 /λ2= 20/7 Answer ♥♥♥
Hope helped ♥♥♥
Wavelength observed from transition of ni to nff is 1 [1n2f−1n2i]
For λ\(_1\), n\(_i\) = 4, n\(_f\) = 3
For λ\(_2\), n\ (_i\) = 3, n\(_f\) = 2
λ\(_2\) : λ \(_2\) = 20 : 7
When the electron jumps from the second excited state to the next level then it would cause the new aspects for creating the wavelength that would give more support.