Which of the following processes is endothermic? Explain with reason?

A) \text{S} -> \text{S}^-
B) \text{S}^(-) -> \text{S}^(2-)
C) \text{Na} -> \text{Na}^-
D) \text{P} -> \text{P}^-

1 Answer
Jun 22, 2018

Well, likely (B)... we try to shove an electron onto an anion, and it should not be immediately happy... One would see the same occurrence with oxygen anion.

Note that I am using the convention that an atom that becomes more stable due to gaining an electron has a negative electron affinity. My reference page lists these values as the opposite sign, and I am aware of that.


But as physical chemists, we ought to examine the data...

A) "S"(g) + e^(-) -> "S"^(-)(g)

The first electron affinity of sulfur atom is bb(-"2.0771043 eV"), i.e. the atom becomes more stabilized by adding the electron in.

Although we are adding electrons into a 3p^4 valence shell, which adds repulsion, it seems to balance out to be negative due to the increase in atomic radius.

B) "S"^(-)(g) + e^(-) -> "S"^(2-)(g)

The second electron affinity of sulfur atom is bb"4.726 eV", i.e. the atom gets more destabilized by adding the electron in.

This makes sense, because one would be shoving an electron into an electron-dense region before forming the noble gas configuration.

C) "Na"(g) + e^(-) -> "Na"^(-)(g)

The first electron affinity of sodium atom is bb(-"0.5479263 eV").

There is some electron repulsion because it would go into the half-filled 3s orbital, but apparently it is sufficiently counterbalanced by the increase in atomic radius that results, because it is actually a little negative, not positive value.

[This is not obvious. And well, alright, this value is not that small, but it looks small.]

D) "P"(g) + e^(-) -> "P"^(-)(g)

The first electron affinity of phosphorus atom is bb(-"0.7466071 eV").

There is some electron repulsion because it would go into one of the orbitals in the half-filled 3p subshell, but apparently it is sufficiently counterbalanced by the increase in atomic radius that results, because it is actually a little negative, not positive value.

[This is not obvious. And well, alright, this value is not that small, but it looks small.]