Question:
The separation between adjacent energy levels of a normal multiplet is in the ratio \(3:5\). According to the Lande interval rule, what is the value of \(L\)?
The separation between adjacent energy levels of a normal multiplet is in the ratio \(3:5\). According to the Lande interval rule, what is the value of \(L\)?
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The Lande interval rule determines energy level separations in multiplets.
Updated On: Mar 26, 2025
- \( L = 1 \)
- \( L = 2 \)
- \( L = 3 \)
- \( L = 4 \)
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The Correct Option is B
Solution and Explanation
The Lande interval rule states that the energy separation between adjacent levels in a multiplet follows the ratio:
\[ \Delta E \propto J(J+1) - J'(J' + 1) \] For \(L=2\), the splitting pattern satisfies the given ratio \(3:5\).
\[ \Delta E \propto J(J+1) - J'(J' + 1) \] For \(L=2\), the splitting pattern satisfies the given ratio \(3:5\).
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