How would you explain the fact that the first ionization enthalpy of sodium is lower than that of magnesium but its second ionization enthalpy is higher than that of magnesium?

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(A) The electronic configuration of $Na$ is $[Ne] 3s^{1}$ and that of $Mg$ is $[Ne] 3s^{2}$.
The configuration of $Mg$ is more stable (being completely filled) than that of $Na$.
Therefore,the first ionization enthalpy of $Mg$ is higher than that of $Na$.
After the loss of one electron from $Na$,it acquires the stable noble gas configuration of $Ne$ $(1s^{2} 2s^{2} 2p^{6})$.
On the other hand,for $Mg$,the configuration after the first ionization becomes $[Ne] 3s^{1}$.
Thus,the electronic configuration of $Na^{+}$ is more stable than that of $Mg^{+}$,making the removal of the second electron from $Na^{+}$ much more difficult than from $Mg^{+}$.
$Na ([Ne] 3s^{1}) \longrightarrow Na^{+} ([Ne]) + e^{-}$
$Mg ([Ne] 3s^{2}) \longrightarrow Mg^{+} ([Ne] 3s^{1}) + e^{-}$
$IE_{1}(Na) < IE_{1}(Mg)$
$IE_{2}(Na) > IE_{2}(Mg)$

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Similar Questions

Ionization energy of gaseous $Na$ atoms is $495.5 \ kJ \ mol^{-1}$. The lowest possible frequency of light that ionizes a sodium atom is $(h = 6.626 \times 10^{-34} \ J \ s, N_A = 6.022 \times 10^{23} \ mol^{-1})$.

For one of the elements,various successive ionization enthalpies (in $kJ \cdot mol^{-1}$) are given below:
$I.E.$ $1^{st}$ $2^{nd}$ $3^{rd}$ $4^{th}$ $5^{th}$
Value $577.5$ $1810$ $2750$ $11580$ $14820$

The element is:

The second ionization potential is

Which of the following elements has the lowest ionisation potential?

$B$ has a smaller first ionization enthalpy than $Be$. Consider the following statements:
$(I)$ It is easier to remove a $2p$ electron than a $2s$ electron.
$(II)$ The $2p$ electron of $B$ is more shielded from the nucleus by the inner core of electrons than the $2s$ electrons of $Be$.
$(III)$ The $2s$ electron has more penetration power than the $2p$ electron.
$(IV)$ The atomic radius of $B$ is more than $Be$.
(Atomic number: $B=5, Be=4$)
The correct statements are:

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