Question:
The sum of number of angular nodes and radial nodes for 4d orbital is:
The sum of number of angular nodes and radial nodes for 4d orbital is:
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The number of angular nodes is given by \( l \), and the number of radial nodes is given by \( n - l - 1 \). Add them for the total number of nodes.
Updated On: May 20, 2025
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The Correct Option is B
Solution and Explanation
For a 4d orbital:
The angular nodes for \( l = 2 \) is \( l = 2 \). The radial nodes are given by \( n - l - 1 \), so for \( n = 4 \) and \( l = 2 \), the radial nodes are \( 4 - 2 - 1 = 1 \). Thus, the total number of nodes is \( 2 + 1 = 3 \).
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