Calculate the energy emitted when electrons in one gm. atom of hydrogen undergo transition giving the spectral lines of lowest energy in the visible region of its atomic spectra.
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answer is 182.2.
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Detailed Solution
For visible line spectrum i.e., Balmer series and for minimum energy transition :We know that n1 = 2 and n2 = 3 [∵ 1st line has minimum energy] 1λ=RH1n12−1n22×Z21λ=1.097×107m−1122−132×12or 1λ=1.097×107m−114−19 =1.097×10−7m−1×536 =0.1524×107m−1=1.524×106m−1∴ λ=6.56×10−7m Now E=hcλ=6.62×10−34Js×3×108ms−16.56×10−7m =3.0274×10−19J Energy corresponding to 1gm atom of Hydrogen E=3.0274×10−19×6.02×1023J =18.22×104J=182.2×103J =182.2kJ.
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Calculate the energy emitted when electrons in one gm. atom of hydrogen undergo transition giving the spectral lines of lowest energy in the visible region of its atomic spectra.