You have already made a precipitate. In Percentage Yield of a Precipitate two clear solutions went into a beaker and a solid appeared out of nowhere, and you filtered it, dried it, and weighed it. What that page did not say is what was actually happening in the beaker β€” because most of what you poured in took no part in the reaction at all.

This page is about writing down only the part that changed.

Why anything precipitates

Start from Water and Solutions. A dissolved ionic compound is not sitting in the water as tiny lumps of solid; it has come apart, and each ion is drifting independently, wrapped in its own shell of water molecules. Sodium chloride solution contains no sodium chloride. It contains and , going their separate ways.

Now pour in a second solution. Its ions arrive and everything mixes. Four kinds of ion are now present and each cation meets each anion many times a second. Nothing happens β€” unless one particular pairing has an attraction for each other strong enough to beat what the water is offering. That pair drops out of solution as a solid, and keeps dropping out until almost none is left dissolved.

Which pairings do that is not something you can reason out from the periodic table; it was measured, and the results are tabulated in Solubility Rules. Using the table is the second step of every prediction, exactly as in Predicting Products:

  1. Swap the partners to get the two possible products.
  2. Look up each one. If either is insoluble, it precipitates.
  3. If both are soluble, write no reaction β€” and mean it.

What a solubility table is really claiming

β€œInsoluble” is a threshold, not an absolute. The usual convention is that a compound is called soluble if more than about 0.1 mol/L dissolves, and insoluble below that. Silver chloride is called insoluble and a genuinely tiny amount of it does dissolve. This is why a precipitation reaction never quite recovers 100% of the theoretical yield, and it is one of the honest explanations available to you in Limiting Reagent and Yield.

Three ways to write the same reaction

Take silver nitrate solution mixed with sodium chloride solution. There are three equations for it and each says something the others do not.

The full equation β€” sometimes called the molecular equation, which is a poor name given that none of these is a molecule β€” writes every compound in its complete form:

The complete ionic equation writes what is really in the beaker, splitting apart everything that is genuinely present as separate ions:

Look at what is identical on both sides. Sodium ions came in dissolved and left dissolved. Nitrate ions did the same. They are spectator ions β€” present, but taking no part β€” and cancelling them leaves the net ionic equation:

That is the reaction. Three lines of chemistry reduced to the one thing that changed. It also makes a broader claim than the full equation did: any soluble silver salt mixed with any soluble chloride will give this same precipitate. Silver nitrate and sodium chloride were just the bottles that happened to be on the bench.

What gets split, and what does not

Split it into ions if it is genuinely present as free ions in solution:

  • soluble ionic compounds labelled
  • strong acids and strong bases, which are fully ionised

Leave it written whole if it is not:

  • anything solid, β€” including the precipitate itself
  • liquids and gases, and β€” water in particular is never split
  • weak acids and weak bases, which are mostly un-ionised

Getting the state symbols right is therefore not decoration. They are the instructions for the next step.

Two checks before you trust a net ionic equation. The atoms must balance, as always β€” and so must the charge. In the equation above the left side carries and the right side is a neutral solid, so charge balances. An equation whose charges do not match is wrong even if every atom is accounted for.

Neutralisation has one too

The same treatment applied to an acid and a base is startling, because almost the entire equation cancels:

Split the strong acid, the strong base, and the soluble salt, cancel sodium and chloride, and what remains is

Every neutralisation of a strong acid by a strong base has that same net ionic equation, whichever acid and base you chose. The salt is a by-product; the reaction is the formation of water, which is what Acids and Bases claimed and this is the proof of it.

Note what happens with a weak acid. Ethanoic acid is mostly un-ionised, so it is not split, and the net ionic equation keeps the whole molecule on the left. Different equation, different chemistry, and the difference is visible only because you paid attention to strong versus weak.

Where this gets used

Precipitation is not only a classroom exercise; it is how you remove something from water that you cannot filter out.

Phosphorus removal at a wastewater plant. Phosphate from detergents and fertiliser causes algal blooms in lakes, and it is dissolved, so filtration does nothing. Add an iron(III) or aluminium salt and it becomes a solid that can be settled and removed:

Identifying an unknown ion. Because each precipitate has a characteristic colour and a characteristic set of conditions, adding reagents one at a time and watching what falls out is a method of qualitative analysis β€” the logic behind The Unknown Substance extended to solutions.

Measuring how much of something is present. Precipitate it, filter, dry to constant mass, and work backwards through Stoichiometry. That is gravimetric analysis, and it is what The Water Report will ask you to reason about alongside titration.

Next, the other precise way of measuring a dissolved amount: Titrating an Acid.

Curriculum connection

E2.5

write balanced net ionic equations to represent precipitation and neutralization reactions [AI, C]

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E3.4

identify, using a solubility table, the formation of precipitates in aqueous solutions (e.g., the use of iron or aluminum compounds to precipitate and remove phosphorus from wastewater)

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