What the exam is testing
A mole question looks different each time: a mass of a metal, a volume of gas, a solution of known concentration. Underneath, it is almost always the same task. You are given an amount of one substance and asked about another, and the equation links them.
The mole is the bridge. Everything you are given gets converted to moles, the equation moves you from one substance to the other, and you convert back to whatever the question wants.
The five-step method
-
Write the balanced equation
Check each element has the same number of atoms on both sides before you do anything else.
Tip. The ratio in step 3 comes from these numbers, so a mistake here carries through. -
Convert what you are given into moles
Use the conversion below that matches the quantity: mass, gas volume or solution.
-
Use the mole ratio
Read the ratio from the coefficients in the equation to get the moles of the substance you want.
-
Convert moles into the quantity asked for
Reverse the conversion from step 2 to get a mass, a gas volume or a concentration.
-
Give the answer with its unit
Round at the end only, and match the unit the question asks for.
Tip. cm³ and dm³ differ by a factor of 1 000.
The three conversions
These cover almost every question. Each one turns a measured quantity into moles, and back again.
Values to know
Not 22.4. That figure is for standard temperature and pressure. 0620 uses 24 dm³ at room temperature and pressure.
Worked example
5.0 g of calcium carbonate reacts completely with excess dilute hydrochloric acid. Calculate the volume of carbon dioxide produced at room temperature and pressure, in cm³.
moles = 5.0 ÷ 100 = 0.050 mol
Two things to notice. The acid is in excess, so the calcium carbonate decides how much gas forms. And the last line converts dm³ to cm³ because the question asked for cm³.
2.4 g of magnesium burns completely in oxygen: 2Mg + O2 → 2MgO. Calculate the mass of magnesium oxide formed. [Ar: Mg = 24, O = 16]
Show the answer
Mg : MgO = 2 : 2 = 1 : 1, so 0.10 mol MgO
Mr(MgO) = 40, so mass = 0.10 × 40 = 4.0 g