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The Rydberg constant `R` for hydrogen isA. `R = -((1)/(4pi epsilon_(0))).(2pi^(2)me^(2))/(ch^(2))`B. `R = ((1)/(4pi epsilon_(0))).(2pi^(2)me^(4))/(ch^(2))`C. `R =((1)/(4pi epsilon_(0)))^(2).(2pi^(2)me^(4))/(c^(2)h^(2))`D. `R = ((1)/(4pi epsilon_(0)))^(2).(2pi^(2)me^(4))/(ch^(3))` |
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Answer» Correct Answer - D `R = (2pi^(2)k^(2)e^(4)m)/(ch^(3)) = ((1)/(4pi epsilon_(0)))^(2) (2pi^(2) me^(4))/(ch^(3))` |
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