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D and F Block Elements question

2024 · 27 Jan · Shift 1 · Q20
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D and F Block Elements question

2024 · 27 Jan · Shift 1 · Q20

JEE MainChemistryD and F Block ElementsMCQ+4 / −1
The electronic configuration for Neodymium is: [Atomic Number for Neodymium 60]
  1. A
    [Xe]4f46 s2[\mathrm{Xe}] 4 \mathrm{f}^4 6 \mathrm{~s}^2[Xe]4f46 s2
  2. B
    [Xe]5f47 s2[\mathrm{Xe}] 5 \mathrm{f}^4 7 \mathrm{~s}^2[Xe]5f47 s2
  3. C
    [Xe]4f66 s2[\mathrm{Xe}] 4 \mathrm{f}^6 6 \mathrm{~s}^2[Xe]4f66 s2
  4. D
    [Xe]4f15 d16 s2[\mathrm{Xe}] 4 \mathrm{f}^1 5 \mathrm{~d}^1 6 \mathrm{~s}^2[Xe]4f15 d16 s2
View written solutionFree

Correct answer: A

  1. Identify the element and its series

Neodymium has atomic number Z=60Z=60Z=60. It is a lanthanoid element, so its electrons are filled after the noble gas core [Xe][\mathrm{Xe}][Xe].

Since xenon has atomic number 545454, the remaining electrons after [Xe][\mathrm{Xe}][Xe] are:

60−54=660-54=660−54=6

So, 6 electrons must be placed beyond the [Xe][\mathrm{Xe}][Xe] core.

  1. General filling pattern in lanthanoids

For lanthanoids, the usual filling is:

[Xe] 4fn5d0 or 16s2[\mathrm{Xe}]\,4f^n 5d^{0\text{ or }1} 6s^2[Xe]4fn5d0 or 16s2

Neodymium is one of the early lanthanoids, and its ground-state configuration is known to be:

[Xe] 4f46s2[\mathrm{Xe}]\,4f^4 6s^2[Xe]4f46s2

  1. Check the options
  • Option A: [Xe] 4f46s2[\mathrm{Xe}]\,4f^4 6s^2[Xe]4f46s2

    • This matches the known configuration of neodymium.
    • Correct
  • Option B: [Xe] 5f47s2[\mathrm{Xe}]\,5f^4 7s^2[Xe]5f47s2

    • 5f5f5f and 7s7s7s belong to the actinoid region, not lanthanoids.
    • Incorrect
  • Option C: [Xe] 4f66s2[\mathrm{Xe}]\,4f^6 6s^2[Xe]4f66s2

    • This gives 54+6+2=6254+6+2=6254+6+2=62 electrons, corresponding to samarium, not neodymium.
    • Incorrect
  • Option D: [Xe] 4f15d16s2[\mathrm{Xe}]\,4f^1 5d^1 6s^2[Xe]4f15d16s2

    • This corresponds to cerium-like filling, not neodymium.
    • Incorrect
  1. Final answer

Therefore, the electronic configuration of neodymium is:

[Xe] 4f46s2[\mathrm{Xe}]\,4f^4 6s^2[Xe]4f46s2

So, the correct option is A.

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