Welcome to the World of Redox!

Welcome! In this chapter, we are going to explore Oxidation, Reduction, and Redox equations. This is a fundamental part of Physical Chemistry because it deals with how atoms swap electrons. Don't worry if this seems a bit abstract at first—by the end of these notes, you'll see that it's just a way of "accounting" for electrons. Whether it's the battery in your phone or the rusting of a car, redox reactions are happening everywhere around us!

1. What is Redox?

The term Redox is actually a combination of two words: Reduction and Oxidation. These two processes always happen at the same time. If one atom loses an electron, another atom must be there to pick it up!

The Golden Rule: OIL RIG

This is the most famous mnemonic in chemistry, and it will be your best friend for this chapter:
Oxidation Is Loss (of electrons)
Reduction Is Gain (of electrons)

Oxidising and Reducing Agents

Think of an "agent" as someone who makes something happen.
• An Oxidising Agent is a substance that accepts electrons. It oxidises something else and gets reduced itself in the process.
• A Reducing Agent is a substance that donates electrons. It reduces something else and gets oxidised itself.

Analogy: Think of a "Travel Agent." They don't go on holiday themselves; they help YOU go on holiday. Similarly, a Reducing Agent doesn't get reduced; it helps something ELSE get reduced.

Quick Review Box:
Oxidation = Loss of \(e^{-}\)
Reduction = Gain of \(e^{-}\)
Oxidising Agent = Electron Acceptor
Reducing Agent = Electron Donor

Key Takeaway: Redox reactions involve a transfer of electrons. If you lose electrons, you are oxidised; if you gain them, you are reduced.


2. Oxidation States (Oxidation Numbers)

An Oxidation State is a number we assign to an atom to show how many electrons it has "lost" or "gained" relative to its neutral state. It's like a scoring system for electrons.

The Rules for Assigning Oxidation States

To work these out, you must follow these rules in order:
1. Uncombined elements (like \(O_{2}\), \(Mg\), or \(S_{8}\)) always have an oxidation state of 0.
2. Simple ions have an oxidation state equal to their charge (e.g., \(Na^{+}\) is +1, \(Cl^{-}\) is -1).
3. In a neutral compound, the sum of all oxidation states must be 0.
4. In a complex ion, the sum of all oxidation states must equal the charge of the ion.
5. Fluorine is always -1 in compounds.
6. Oxygen is almost always -2 (Except in peroxides like \(H_{2}O_{2}\) where it is -1, or when bonded to Fluorine).
7. Hydrogen is almost always +1 (Except in metal hydrides like \(NaH\) where it is -1).

How to use Oxidation States to identify Redox

If the oxidation state of an element increases (goes from 0 to +2), it has been oxidised.
If the oxidation state of an element decreases (goes from +1 to 0), it has been reduced.

Did you know? The term "oxidation" originally meant "combining with oxygen," but today we use it for any electron loss, even if oxygen isn't involved at all!

Common Mistake to Avoid: Don't confuse the charge of an ion with its oxidation state when writing them down. We usually write the sign before the number for oxidation states (e.g., +2) and after the number for ionic charges (e.g., 2+).

Key Takeaway: Oxidation states help us track where electrons are going. An increase in number means oxidation; a decrease means reduction.


3. Writing Half-Equations

Half-equations show us exactly what is happening to the electrons in either the oxidation or the reduction part of the reaction. For AQA, you need to be able to write these for complex ions too!

Step-by-Step Guide for Complex Half-Equations

Let's say you need to write the half-equation for \(MnO_{4}^{-}\) turning into \(Mn^{2+}\) in acidic conditions:

1. Balance the main element: \(MnO_{4}^{-} \rightarrow Mn^{2+}\) (The \(Mn\) is already balanced).
2. Balance Oxygen: Add \(H_{2}O\) to the side that needs oxygen. \(MnO_{4}^{-} \rightarrow Mn^{2+} + 4H_{2}O\).
3. Balance Hydrogen: Add \(H^{+}\) ions to the other side. \(MnO_{4}^{-} + 8H^{+} \rightarrow Mn^{2+} + 4H_{2}O\).
4. Balance the Charge: Add electrons (\(e^{-}\)) to the more positive side.
Left side: (-1) + (+8) = +7.
Right side: (+2) + 0 = +2.
We need 5 electrons on the left to bring +7 down to +2.
Final Equation: \(MnO_{4}^{-} + 8H^{+} + 5e^{-} \rightarrow Mn^{2+} + 4H_{2}O\)

Quick Review Box:
Order of balancing: Element → Oxygen (using \(H_{2}O\)) → Hydrogen (using \(H^{+}\)) → Charge (using \(e^{-}\)).

Key Takeaway: Half-equations allow us to see the electron transfer clearly. Always remember to check that the total charge on the left equals the total charge on the right!


4. Combining Half-Equations

To get a full redox equation, we combine the oxidation half-equation and the reduction half-equation. The most important rule here is: The number of electrons lost must equal the number of electrons gained.

How to Combine Equations

1. Identify the two half-equations (one reduction, one oxidation).
2. Multiply one or both equations by a whole number so that they both have the same number of electrons.
3. Add the two equations together.
4. Cancel out the electrons (they should disappear completely!) and any other species that appear on both sides (like \(H^{+}\) or \(H_{2}O\)).

Example: Combining \(Mg \rightarrow Mg^{2+} + 2e^{-}\) and \(Fe^{3+} + e^{-} \rightarrow Fe^{2+}\).
Multiply the Iron equation by 2: \(2Fe^{3+} + 2e^{-} \rightarrow 2Fe^{2+}\).
Add them: \(Mg + 2Fe^{3+} + 2e^{-} \rightarrow Mg^{2+} + 2e^{-} + 2Fe^{2+}\).
Cancel electrons: \(Mg + 2Fe^{3+} \rightarrow Mg^{2+} + 2Fe^{2+}\).

Key Takeaway: Full redox equations never show electrons. If you still have electrons left over after combining, you need to go back and check your multiplication!


Summary of Chapter 3.1.7

• Redox is the simultaneous loss and gain of electrons.
• Oxidation is losing electrons; Reduction is gaining them (OIL RIG).
• Oxidation States are used to track electron movement and identify what has been oxidised/reduced.
• Half-equations describe the separate processes; they are balanced using \(H_{2}O\), \(H^{+}\), and \(e^{-}\).
• Full equations are made by balancing the number of electrons in two half-equations and adding them together.

Don't worry if this seems tricky at first! Practising the rules for oxidation states is the best way to become confident. Once you can find the oxidation states, the rest of the chapter falls into place!