redox reactions
1. |
In redox reactions, oxidation and reduction occur simultaneously |
2. |
Oxidation is defined as the loss of electrons. |
3. |
Reduction is defined as the gain of electrons. |
4. |
Overall balanced equation for the redox reaction: |
5. |
Oxidising agents (Oxidants) are defined as substances which accept electrons. Reducing agents (reductants) are defined as substances which donate electrons. If one substance is oxidised, another must be reduced, hence oxidation and reduction occur simultaneously. |
6. |
To determine whether oxidation and reduction has occurred, examine the charges of the species involved in ionic equation. DECREASE in charge (reduction) However, since no charges exist on atoms in covalent molecules, use of oxidation numbers or oxidation states determines whether a non-ionic substance is oxidised or reduced. |
Types of Redox Reactions
1. |
Reaction of metal with a non-metal |
2. |
Reaction of metals with water |
3. |
Reaction of metals with acids |
4. |
Reactions at the electrodes during electrolysis |
Oxidation Number
1. |
The Oxidation Number or Oxidation State of an element in a compound represents the amount of oxidation or reduction necessary to convert on atom of the element from the free (elemental) state (where oxidation state is zero) to that in the compound. |
2. |
If loss of electrons (oxidation) is required for the change, the oxidation state is POSITIVE. |
3. |
The oxidation number does not represent an actual charge on the atom and should not be confused with ionic charges. It represents the electrical charge the atom would have if the electrons in the compound were assigned according to certain rules. |
4. |
The convention is that in oxidation states, the sign always PRECEDES the number. |
Rules for Assigning Oxidation Number
1. |
The oxidation state of an element in its elemental state is zero. |
2. |
The oxidation state of a monatomic ion is the same as its charge. |
3. |
Hydrogen is usually +1, except when combined with electropositive metals such as Na, Mg, Ca, where it is in the -1 oxidation state. |
4. |
Oxygen is usually -2, except in peroxides and superoxides, which contain oxygen in a lower oxidation state. Oxygen is positive when bonded to fluorine. |
5. |
The halogens have a -1 oxidation state in binary halides whether ionic or covalen, when bonded to a less electronegative element. Fluorine is always -1, but the other halogens may exhibit positive oxidation states. |
6. |
The oxidation states of all the elements in a neutral compound add to zero. In the case of polyatomic ions (e.g. SO42-, C2O42-), the sum of the oxidation states of elements equals the charge on the ion. |
7. |
In compounds of two different atoms, negative oxidation states are assigned to the more electronegative elements. |
Oxidising and Reducing Agents
1. |
A redox reaction involves two half-equations; one representing oxidation, the other reduction. |
2. |
The two half-equations are added to give the overall redox reaction, in such a way that the number of electrons lost by the reducing agent (in the oxidation half-equation) equals the number of electrons gained by the oxidising agent (in the reduction half-equation). |
3. |
If an element undergoes an increase in oxidation state then it is a REDUCING AGENT (the substance oxidised), conversely if the element undergoes a decrease in oxidation state, then it is the OXIDISING AGENT (the substance reduced). |
Writing Redox Equations
Many different species can act as oxidising agents (e.g. MnO2, Cl2, H2O2, Fe3+), and reducing agents (e.g. Fe2+, S2O32-, SO32-, Zn, Mg).
1. |
Write the net ionic equation, without trying to balance it. e.g. the rxn between iron(II) sulphate and potassium manganate (VII) in acid solution |
2. |
Write the two partial equations : an oxidation half-equation and a reduction half-equation. [O] : Fe2+ ®
Fe3+ |
3. |
Balance the ATOMS on each side of the partial equation. |
4. |
Balance the two half-equations electrically by adding ELECTRONS to the appropriate side of the equation so that the charges on both sides of the half-equations are equal. [O] : Fe2+ ®
Fe3+ + e- |
5. |
Multiply each half-equation by an appropriate number so that the electrons lost in the oxidation equal the electrons gained in the reduction. [O] : 5 Fe2+ ®
5 Fe3+ + 5 e- |
6. |
Add the two half-equations and eliminate electrons, ions or water molecules that appear on both sides of the equation: MnO4- + 5 Fe2+ + 8 H+ ® 5 Fe3+ + Mn2+ + 4 H2O - |
7. |
Check that the equation is balanced on both sides for each element and that the net charges are equal on both sides. The final equation is: Try this #1: C2O42- + MnO4- ®
CO2 + Mn2+ + H2O in acid medium |
Redox Titrations
1. |
Main types of redox titrations are based on the use of the following reagents: |
2. |
Potassium permanganate functions as an oxidising agent in acidic conditions. Acidic KMnO4 solution is used mainly in redox titrations with iron (II) salts, ethanedioates (oxalates) and hydrogen peroxide solution. Ionic half-equation for iron(II) ions donating electrons is: Fe2+ ®
Fe3+ + e- Ionic half-equation for oxidation of ethanedioate (oxalate) ions is: C2O42- ®
2 CO2 + 2e- Ionic half-equation for hydrogen peroxide acting as a reducing agent is: |
3. |
Potassium Dichromate acts as an oxidising agent in acidic conditions. K2Cr2O7 has one particular advantage over KMnO4 in that it can be used to estimate iron(II) ions in the presence of chloride ions (without oxidising the chloride ions to chlorine). |
4. |
Na2S2O3 reacts as a reducing agent towards iodine. Standard sodium thiosulphate solution is used to estimate iodine or, more frequently, any oxidising agent with liberates iodine quantitatively from KI solution. Some common oxidising agents which would liberate iodine from iodide ions include dichromate (VI), iodate (V), bromate (V), manganate (VII), chromate (VI), chlorate (I), chlorine and bromine. The quantity of iodine liberated by the oxidising agent is determined by titratiions with standard Na2S2O3 solution using starch as indicator. Thus the stoichiometric ratio between the oxidising agent Br2 and Na2S2O3 may be derived: 1 mole Br2 º 1 mol I2 º 2 mol S2O32- |
5. |
Try this #3: A standard solution is made by dissolving 1.02 g of K2Cr2O7 and making up to 250 cm3. A 25.0 cm3 portion is added to an excess of KI and dilute sulphuric acid. The iodine liberated is titrated with sodium thiosulphate solution. 18.50 cm3 of thiosulphate solution are needed. Calculate the concentration of the thiosulphate solution in mol dm-3. [0.113] Try this #4: A sample of 4.25 g of copper (II) sulphate-5-water is dissolved and made up to 250 cm3. A 25.0 cm3 portion is added to an excess of KI. The iodine liberated required 18.00 cm3 of a 0.0950 mol dm-3 solution of sodium thiosulphate for reduction. Calculate the percentage by mass of copper in the crystals. [25.6%] Try this #5: 12.0g of iron(II) ammonium sulphate crystals were made up to 250 cm3 of acidified aqueous solution. 25.0 cm3 of this solution required 25.50 cm3 of 0.0200 mol dm-3 K2Cr2O7 for oxidation. Calculate x in the formula FeSO4.(NH4)2SO4.xH2O. [6] |
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