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Question

The number of angular and radial nodes for $4d$ orbital is respectively

The correct answer is
2 and 1

Nodes Calculation for 4d Orbital

The number of nodes in an atomic orbital is determined by its quantum numbers. Specifically, we need the principal quantum number ($n$) and the azimuthal quantum number ($l$).

For a $4d$ orbital:

  • Principal quantum number, $n = 4$
  • Azimuthal quantum number, $l = 2$ (since $d$ orbitals correspond to $l=2$)

Angular Nodes Formula

The number of angular nodes depends only on the azimuthal quantum number ($l$).

  • Formula: Number of Angular Nodes = $l$
  • Calculation: For the $4d$ orbital, $l=2$. Therefore, the number of angular nodes is 2.

Radial Nodes Formula

The number of radial nodes depends on both the principal quantum number ($n$) and the azimuthal quantum number ($l$).

  • Formula: Number of Radial Nodes = $n - l - 1$
  • Calculation: For the $4d$ orbital, $n=4$ and $l=2$. Therefore, the number of radial nodes is $4 - 2 - 1 = 1$.

Conclusion

The number of angular nodes is 2, and the number of radial nodes is 1.

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Important Questions from Structure of Atom

  1. Identify the element having zero valency

  2. What is the atomic number of nitrogen?

  3. What are isobars?

  4. Which of the following metals is the most reactive element?

  5. Which of the following metals is the most ductile metal?

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