Calculate the wave number of the shortest wave appearing in the Balmer’s series of hydrogen spectrum. (Given R=1.097X107M-1)
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Answer:
Explanation:
R
H
=Rydberg constant={ 109737cm }^{ -1 }109737cm
−1
The transition from n=2n=2 to n=\inftyn=∞ will have shortest wavelength
wave number=\overrightarrow { v } =\frac { 1 }{ \lambda } =R_{ H }\left( \frac { 1 }{ 4 } -\frac { 1 }{ \infty } \right) \\ =\frac { R_{ H } }{ 4 } =27434.25{ cm }^{ -1 }(approx)
v
=
λ
1
=R
H
(
4
1
−
∞
1
)
=
4
R
H
=27434.25cm
−1
(approx)
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