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ScotlandChemistrySyllabus dot point

What happens to electrons when substances are oxidised and reduced?

Oxidation and reduction defined in terms of electron loss and gain, the meaning of oxidising and reducing agents, writing ion-electron half-equations, combining them into redox equations, and the electrochemical series.

An SQA Higher Chemistry answer on oxidising and reducing agents, covering oxidation and reduction as electron loss and gain, writing and balancing ion-electron half-equations, combining them into redox equations, and using the electrochemical series to predict the direction of electron flow.

Generated by Claude Opus 4.811 min answer

Reviewed by: AI editorial process; not yet individually human-reviewed

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  1. What this key area is asking
  2. Oxidation and reduction
  3. Ion-electron half-equations
  4. Combining half-equations
  5. Worked example: a permanganate redox titration
  6. The electrochemical series
  7. Examples in context
  8. Try this

What this key area is asking

The SQA wants you to define oxidation and reduction in terms of electrons, identify oxidising and reducing agents, write and balance ion-electron half-equations (including those involving oxygen and hydrogen), combine them into overall redox equations, and use the electrochemical series to predict which way electrons flow. This is a calculation-rich key area: the redox titration appears almost every year, so the half-equation skills here feed directly into the analysis questions in Area 3.

Oxidation and reduction

An oxidising agent removes electrons from another species, so it is itself reduced. A reducing agent gives electrons to another species, so it is itself oxidised. Strong oxidising agents include the halogens and acidified permanganate (MnO4MnO_4^-); strong reducing agents include the Group 1 metals and the iron(II) ion Fe2+Fe^{2+}.

Ion-electron half-equations

A half-equation shows either the loss or the gain of electrons:

  • Oxidation of magnesium: MgMg2++2eMg \rightarrow Mg^{2+} + 2e^-
  • Reduction of chlorine: Cl2+2e2ClCl_2 + 2e^- \rightarrow 2Cl^-

For half-equations involving oxygen, balance the atoms using water and hydrogen ions, then balance the charge with electrons. Many of these are given in the SQA data booklet, but you must be able to scale and combine them.

Combining half-equations

For example, combining MgMg2++2eMg \rightarrow Mg^{2+} + 2e^- with Cl2+2e2ClCl_2 + 2e^- \rightarrow 2Cl^- gives Mg+Cl2Mg2++2ClMg + Cl_2 \rightarrow Mg^{2+} + 2Cl^-.

Worked example: a permanganate redox titration

The electrochemical series

The electrochemical series in the data booklet lists reduction half-equations. A species higher in the list is a stronger reducing agent on its left-hand side; species lower down are stronger oxidising agents. This lets you predict which way electrons flow when two half-cells are connected: electrons flow from the half-cell higher in the series (the stronger reducing agent) to the one lower down.

Examples in context

In water treatment, chlorine acts as a powerful oxidising agent: Cl2+2e2ClCl_2 + 2e^- \rightarrow 2Cl^- describes its reduction as it removes electrons from, and so destroys, the molecules in bacteria. The same electron-accepting behaviour explains why acidified permanganate is used in the lab to determine the iron content of an iron tablet or a sample of water. A pharmaceutical quality-control chemist dissolves a crushed iron tablet in dilute sulfuric acid and titrates the Fe2+Fe^{2+} against standardised permanganate, using exactly the 1:51 : 5 ratio above to back-calculate the iron(II) content per tablet. The self-indicating purple-to-colourless change is why no separate indicator is added, a detail SQA markers reward.

Try this

Q1. Write the ion-electron half-equation for the oxidation of iron(II) to iron(III). [1 mark]

  • Cue. Fe2+Fe3++eFe^{2+} \rightarrow Fe^{3+} + e^-.

Q2. In a reaction, zinc displaces copper from copper(II) sulfate. Identify the reducing agent. [1 mark]

  • Cue. Zinc, because it loses electrons (is oxidised) and donates them to the copper ions.

Q3. 20.0 cm320.0 \text{ cm}^3 of iron(II) solution needs 16.0 cm316.0 \text{ cm}^3 of 0.0200 mol l10.0200 \text{ mol l}^{-1} permanganate. Calculate the iron(II) concentration. [3 marks]

  • Cue. n(MnO4)=3.20×104n(MnO_4^-) = 3.20 \times 10^{-4} mol; ×5=1.60×103\times 5 = 1.60 \times 10^{-3} mol Fe2+Fe^{2+}; C=1.60×103/0.0200=0.0800 mol l1C = 1.60 \times 10^{-3} / 0.0200 = 0.0800 \text{ mol l}^{-1}.

Exam-style practice questions

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

SQA Higher 20193 marksAcidified potassium permanganate, containing the MnO4MnO_4^- ion, is reduced to the Mn2+Mn^{2+} ion. Write the ion-electron half-equation for this reduction, and combine it with the oxidation half-equation Fe2+Fe3++eFe^{2+} \rightarrow Fe^{3+} + e^- to give the balanced redox equation.
Show worked answer →

Markers reward the correctly balanced permanganate half-equation, the correct scaling so electrons cancel, and the final redox equation balanced for atoms and charge.

The reduction half-equation (from the SQA data booklet) is:

MnO4+8H++5eMn2++4H2OMnO_4^- + 8H^+ + 5e^- \rightarrow Mn^{2+} + 4H_2O

Five electrons are gained, so the iron(II) oxidation must be multiplied by 5 so that 5 electrons are lost:

5Fe2+5Fe3++5e5Fe^{2+} \rightarrow 5Fe^{3+} + 5e^-

Adding and cancelling the 5 electrons gives:

MnO4+8H++5Fe2+Mn2++4H2O+5Fe3+MnO_4^- + 8H^+ + 5Fe^{2+} \rightarrow Mn^{2+} + 4H_2O + 5Fe^{3+}

A common mark lost is forgetting the 8H+8H^+ and 4H2O4H_2O needed to balance the oxygen, or not scaling the iron half-equation by 5.

SQA Higher 20214 marksIn a redox titration, 25.0 cm325.0 \text{ cm}^3 of an iron(II) solution reacted exactly with 20.0 cm320.0 \text{ cm}^3 of 0.0200 mol l10.0200 \text{ mol l}^{-1} acidified permanganate. Using the mole ratio from the balanced equation, calculate the concentration of the iron(II) solution.
Show worked answer →

A 4 mark answer needs moles of permanganate, the mole ratio, moles of iron(II), and the final concentration with a unit.

Moles of permanganate:

n(MnO4)=CV=0.0200×0.0200=4.00×104 moln(MnO_4^-) = CV = 0.0200 \times 0.0200 = 4.00 \times 10^{-4} \text{ mol}

From the balanced equation MnO4MnO_4^- reacts with 5Fe2+5Fe^{2+}, so the mole ratio is 1:51 : 5:

n(Fe2+)=5×4.00×104=2.00×103 moln(Fe^{2+}) = 5 \times 4.00 \times 10^{-4} = 2.00 \times 10^{-3} \text{ mol}

Concentration of the iron(II) solution:

C=nV=2.00×1030.0250=0.0800 mol l1C = \frac{n}{V} = \frac{2.00 \times 10^{-3}}{0.0250} = 0.0800 \text{ mol l}^{-1}

Markers reward the 1:51 : 5 ratio in particular, since using 1:11 : 1 is the most common error.

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