The number of \( d \) electrons in Fe is equal to which of the following?
(i) Total number of \( s \)-electrons of Mg
(ii) Total number of \( p \)-electrons of Cl
(iii) Total number of \( p \)-electrons of Ne
i, ii only
ii, iii only
i, iii only
i, ii, iii
The element Fe (Iron) has an atomic number of 26. Therefore, its electronic configuration is: \(1s^2\,2s^2\,2p^6\,3s^2\,3p^6\,4s^2\,3d^6\). The number of \(d\) electrons in Fe is 6 from the 3d subshell.
(i) Total number of \(s\)-electrons in Mg:
Mg (Magnesium) has an atomic number of 12, with the electronic configuration: \(1s^2\,2s^2\,2p^6\,3s^2\). The total number of \(s\)-electrons is \(2+2+2=6\).
(ii) Total number of \(p\)-electrons in Cl:
Cl (Chlorine) has an atomic number of 17, with the electronic configuration: \(1s^2\,2s^2\,2p^6\,3s^2\,3p^5\). The total number of \(p\)-electrons is \(6+5=11\).
(iii) Total number of \(p\)-electrons in Ne:
Ne (Neon) has an atomic number of 10, with the electronic configuration: \(1s^2\,2s^2\,2p^6\). The total number of \(p\)-electrons is 6.
Matching the number of \(d\) electrons in Fe (6) with the options:
(i) s-electrons in Mg: 6 - Match
(ii) p-electrons in Cl: 11 - No Match
(iii) p-electrons in Ne: 6 - Match
Thus, the correct answer is: i, iii only.
The electron configuration of iron (Fe) is: \[ {Fe}: [{Ar}] 3d^6 4s^2 \] Thus, the number of \( d \)-electrons in Fe is 6.
Now, let's examine the other options:
- For Magnesium (Mg), the electron configuration is: \[ {Mg}: [{Ne}] 3s^2 \] Thus, the total number of \( s \)-electrons in Mg is 2.
- For Chlorine (Cl), the electron configuration is: \[ {Cl}: [{Ne}] 3s^2 3p^5 \] Thus, the total number of \( p \)-electrons in Cl is 5.
- For Neon (Ne), the electron configuration is: \[ {Ne}: [{He}] 2s^2 2p^6 \] Thus, the total number of \( p \)-electrons in Ne is 6. From the above analysis:
- The number of \( d \)-electrons in Fe (6) is equal to the total number of \( p \)-electrons in Cl (5) and Ne (6).
Therefore, the correct options are ii and iii only.
If uncertainty in position and momentum of an electron are equal, then uncertainty in its velocity is:
The graph shown below represents the variation of probability density, \( \Psi(r) \), with distance \( r \) of the electron from the nucleus. This represents:

Match the following elements with their correct classifications:
