My chemistry teacher told us that $\ce{NaF}$ has a higher lattice energy than $\ce{CsF}$. He explained it by telling lattice energy is inversely proportional to size of ions added. He then mentioned that $\ce{Cs2SO4}$ has a higher lattice energy compared to $\ce{Na2SO4}$ (which contradicts the above relation of lattice energy and size of ions). Is this true or is he wrong? I'm not able to find an answer anywhere.
2 Answers
Generally speaking, large cations and large anions ($\ce{Cs2SO4}$) form more stable lattices as compared to small cations and large anions($\ce{Na2SO4}$). One reason could be that the ionic character decreases as the size of cation decreases and thus, the factors that influence the stability of a lattice are diminished with covalent character of the bond increasing. Otherwise, your teacher is correct regarding the factors that influence the stability of a lattice. It's just that in this case those factors are diminished in their effect, due to the characteristics of bond.
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1$\begingroup$ This is more applicable on spherical big anions like I-, less so on multiatomic oxo-anions, that are much less polarizable. $\endgroup$– PoutnikCommented Mar 26 at 16:17
While what you said holds true for simpler lattices, things get complex for ionic compounds with different anions. Here, the overall charge of the cation plays a more significant role than just its size. In Na2SO4, there are two Na+ ions for every SO4²⁻ ion. This creates a stronger electrostatic attraction compared to Cs2SO4, which has only one Cs+ ion per SO4²⁻ ion. Even though Cs+ is larger than Na+, the double positive charge in Na2SO4 outweighs the size difference, leading to a higher lattice energy for Na2SO4.
Sn
in Hill formulae is about one atom of tin,SN
would be about an atom sulfur and an other about nitrogen etc. In SMILES convention, uppercaseC1CCCCC1
would be about cyclohexane, lowercasec1ccccc1
about benzene -- two different compounds. You surely want to be called by your name proper, too -- don't you? $\endgroup$\pu{}
) including a non-breakable space. $\endgroup$