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How do we write balanced equations and use the mole to work out masses?

Writing chemical formulae, constructing word and balanced symbol equations with state symbols, relative formula mass, the mole, the relationship between moles, mass and relative formula mass, and using balanced equations to calculate reacting masses.

A focused CCEA GCSE Double Award Science (Chemistry Unit C1) answer on chemical equations and the mole, covering writing formulae and balanced symbol equations with state symbols, relative formula mass, the mole, and using equations to calculate reacting masses.

Generated by Claude Opus 4.88 min answer

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  1. What this dot point is asking
  2. Formulae and balanced equations
  3. Relative formula mass and the mole
  4. Calculating reacting masses
  5. Examples in context
  6. Try this

What this dot point is asking

CCEA Double Award wants you to write formulae and balanced symbol equations with state symbols, to work out relative formula mass, to understand the mole, and to use the mole and a balanced equation to calculate reacting masses. The balancing and the mole calculations are the high-value skills.

Formulae and balanced equations

A chemical formula shows the type and number of atoms in a substance, such as H2O (two hydrogen, one oxygen). A balanced symbol equation must have the same number of each type of atom on both sides, because atoms are not created or destroyed.

You balance by putting big numbers in front of formulae (never change the small subscript numbers). State symbols show the physical states: (s) solid, (l) liquid, (g) gas, (aq) dissolved in water.

Relative formula mass and the mole

The key relationship is:

For example, the Mr of water (H2O) is (2 times 1) plus 16, which is 18, so 18 g of water is 1 mole.

Calculating reacting masses

To find how much of one substance reacts or is made, use the moles and the balanced equation:

  1. Work out the moles of the substance you know (mass divided by Mr).
  2. Use the ratio in the balanced equation to find the moles of the substance you want.
  3. Convert those moles back to mass (moles times Mr).

Examples in context

Example 1. Why mass is conserved
In any balanced equation the atoms are just rearranged, so the total mass of reactants equals the total mass of products. This is why a balanced equation must have equal atoms on both sides.
Example 2. Scaling up a reaction
A chemist who knows the moles of one reactant can use the equation to predict exactly how much product will form, which is essential in industry to avoid waste. The mole is the bridge between the equation and real masses.
Example 3. Why the apparatus mass seems to change
When a metal burns in air it gains mass, because oxygen atoms from the air join it. When a carbonate is heated it loses mass, because carbon dioxide gas escapes. In both cases mass is conserved overall once you count the gas - the balanced equation shows the atoms are only rearranged, not created or destroyed.

Try this

Q1. What is the relative formula mass of carbon dioxide, CO2? (C = 12, O = 16) [1 mark]

  • Cue. 12 + (2 x 16) = 44.

Q2. How many moles are in 36 g of water (Mr = 18)? [1 mark]

  • Cue. 36 divided by 18 = 2 moles.

Exam-style practice questions

Practice questions written in the style of CCEA exam questions on this dot point, with worked answer explainers. The year tag is the paper they imitate, not the source.

CCEA-style3 marksBalance the equation: Mg + O2 gives MgO. Show the balanced equation.
Show worked answer →

Balance the atoms for three marks.

There are 2 oxygen atoms on the left in O2 but only 1 in MgO, so put a 2 in front of MgO.

That gives 2 magnesium on the right, so put a 2 in front of Mg on the left.

The balanced equation is 2Mg + O2 gives 2MgO. Markers reward the correct big numbers and equal atoms on both sides.

CCEA-style4 marksCalculate the mass of magnesium oxide formed when 48 g of magnesium burns completely. (Relative atomic masses: Mg = 24, O = 16.)
Show worked answer →

Use moles and the equation 2Mg + O2 gives 2MgO for four marks.

Moles of Mg equal mass divided by relative atomic mass: 48 divided by 24 equals 2 mol.

From the equation, 2 mol Mg gives 2 mol MgO, so 2 mol of MgO is made.

Relative formula mass of MgO is 24 plus 16, which is 40.

Mass of MgO equals moles times relative formula mass: 2 times 40 equals 80 g. Markers reward the moles of Mg, the 1 to 1 ratio, and the final mass of 80 g.

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