Redox
Redox Review
Redox Reactions
Definition: Electron transfer processes or reactions
Characterized by two half-reactions
Oxidation Reaction:
Half-reaction that involves the loss of 1 or more electrons
Reduction Reaction:
Half-reaction that involves the gain of 1 or more electrons
Oxidation Numbers:
Imaginary charges assigned to atoms in a molecule, indicating the distribution of electrons.
Applications of Redox Reactions
Common Examples:
Batteries:
Used in devices like cars, flashlights, cell phones, and computers
Metabolism of Food:
Fundamental reactions in biological systems
Combustion:
Chemical reactions involving oxygen
Chlorine Bleach (NaOCl):
A dilute solution that cleans through redox reactions; acts as an oxidizing agent that destroys stains by oxidizing them.
Redox Reaction Examples
Example: Fireworks Displays
Net Reaction:
2Mg + O_2
ightarrow 2MgOOxidation Process:
Mg ightarrow Mg^{2+} + 2e^{-}
Loses electrons = oxidized
Acts as a reducing agent
Reduction Process:
O_2 + 4e^{-} ightarrow 2O^{2-}
Gains electrons = reduced
Acts as an oxidizing agent
Fundamental Concepts of Oxidation-Reduction Reactions
Oxidation-Reduction Reactions
Definition: Electron transfer reactions where electrons are transferred from one substance to another.
Characteristics: Originally identified in combustion of fuels or reactions of metals with oxygen
Emphasis: Redox reactions because reduction and oxidation must always occur together.
Processes Involved:
Oxidation:
Loss of electrons; Example:
Na
ightarrow Na^{+} + e^{-}
Oxidation Half-Reaction
Reduction:
Gain of electrons; Example:
Cl_2 + 2e^{-}
ightarrow 2Cl^{-}
Reduction Half-Reaction
Net Reaction Example:
2Na + Cl_2 ightarrow 2Na^{+} + 2Cl^{-}
Oxidation and reduction happen simultaneously; cannot have one without the other.
Oxidizing and Reducing Agents
Oxidizing Agent:
Definition: Substance that accepts electrons from another substance.
Example: Cl_2 + 2e^{-}
ightarrow 2Cl^{-}Role: The substance that is reduced.
Reducing Agent:
Definition: Substance that donates electrons to another substance.
Example: Na
ightarrow Na^{+} + e^{-}Role: The substance that is oxidized.
Oxidation Numbers (O.N.) Guidelines
Pure Element:
O.N. is zero (e.g., Na)
Monatomic Ion:
O.N. equals the charge of the ion (e.g., Cl^{-}).
Neutral Compound:
Sum of O.N. equals zero (e.g., HCl)
Polyatomic Ion:
Sum of ON equals the total charge on the ion (e.g., NO_3^{-} )
Generally, the negative oxidation number is assigned to the more electronegative element.
Hydrogen:
Assigned +1, except in metal hydrides (e.g., NaH, BH_3 ) where it is -1.
Oxygen:
Usually assigned -2; in peroxides (e.g., O_2^{2-} ) is -1; and +2 in compounds like OF2.
Halogens (F, Cl, Br, I):
Usually -1; fluorine is always -1. When bonding to more electronegative atoms, they adopt a positive charge.
Understanding Oxidation and Reduction
Definitions:
Oxidation:
Loss of electrons
Oxidation number increases (becomes more positive)
Mnemonic: OIL (Oxidation Is Loss)
Reduction:
Gain of electrons
Oxidation number decreases (becomes more negative)
Mnemonic: RIG (Reduction Is Gain)
Redox Reaction Examples and Identification
Example: Identify Oxidizing Agent in Reaction
Reaction: Zn(s) + Pt^{2+}(aq)
ightarrow Pt(s) + Zn^{2+}(aq)Options:
A. Pt(s)
B. Zn^{2+}(aq)
C. Pt^{2+}(aq)
D. Zn(s)
E. None of these, as this is not a redox reaction.
Example: Species getting oxidized
Reaction: 2Ag^{+}(aq) + Zn(s)
ightarrow Zn^{2+}(s) + 2Ag(s)Options:
A. Ag(s)
B. Ag^{+}(aq)
C. Zn^{2+}(aq)
D. Zn(s)
E. None, as this is not a redox.
Example: Identify Oxidizing Agent and Reduced Species
Reaction: 2H^{+}(aq) + Mn(s)
ightarrow Mn^{2+}(aq) + H_2(g)Options:
A. H^{+} is oxidizing and Mn reduced
B. H^{+} is oxidizing and H^{+} reduced
C. Mn oxidizing and H^{+} reduced
D. Mn oxidizing and Mn reduced
E. Mn oxidizing and Mn^{2+} reduced
Guidelines for Redox Reactions
Key Principles:
Oxidation and reduction always occur simultaneously.
Total number of electrons lost by one substance equals the total number of electrons gained by another substance.
For a redox reaction to occur, an electron acceptor must be present.
Rules for Assigning Oxidation Numbers
Oxidation numbers must add up to the charge on the molecule, formula unit, or ion
Atoms in free elements have oxidation numbers of zero
Metals in Group 1A, 2A, and Al have +1, +2, and +3 oxidation numbers, respectively
H and F in compounds have +1 and -1 oxidation numbers, respectively
Oxygen typically has -2 oxidation number
Group 7A elements usually have -1 oxidation number
Group 6A elements typically have -2 oxidation number
Group 5A elements are usually assigned -3 oxidation number
In cases of rule conflicts or ambiguity, apply the rule with the lower oxidation number and disregard the conflicting rule
Oxidation State Definitions
Oxidation State: Used interchangeably with oxidation number; indicates charge on monatomic ions. For example, Iron(III) means +3 oxidation state of Fe or Fe^{3+}.
Examples of Assigning Oxidation Numbers
Example 1: Assigning Oxidation Numbers in ClO_4^{-}
Oxygen (4 atoms) x (-2) = -8
Adding Cl (1 atom) x (x) = x gives -8 + x = -1 , leading to x = +7 ; thus Cl has an oxidation state of +7.
Example 2: Assigning oxidation numbers in Li_2O
Li (2 atoms) x (+1) = +2 and
O (1 atom) x (-2) = -2 , balancing to zero: +2 - 2 = 0
Balancing Redox Reactions
Ion Electron Method:
Goal: Balance mass and charge in redox equations
Steps:
Write skeleton equation
Break into two half-reactions (oxidation and reduction)
Balance each half-reaction separately
Recombine to get a balanced net ionic equation
Specific Approach in Acidic Solutions:
Divide into half-reactions
Balance atoms excluding H and O
Balance O by adding H2O
Balance H by adding H+
Balance charge by adding electrons
Equalize electron gain and loss, then combine half-reactions
Cancel any common species
Example: Balancing Redox in Acidic Medium
Example: Reactants: Fe^{2+} + MnO_4^{-}
ightarrow Mn^{2+} + Fe^{3+}Breakdown:
Oxidation Half-Reaction: Fe^{2+}
ightarrow Fe^{3+} + e^{-}Reduction Half-Reaction: MnO4^{-} + 8H^{+} + 5e^{-} ightarrow Mn^{2+} + 4H2O
Complete reaction:
Combine both half-reactions and balance the electrons.
Final balanced equation: 5Fe^{2+} + MnO4^{-} + 8H^{+} ightarrow 5Fe^{3+} + Mn^{2+} + 4H2O
Galvanic Cell Overview
Definition: A device converting chemical energy into electrical energy through spontaneous redox reactions generating a current for work.
Cell Components:
Anode: Site of oxidation; reducing agent
Cathode: Site of reduction; oxidizing agent
Salt Bridge: Contains strong electrolyte that allows ion flow without extensive mixing
Porous Disk: Facilitates ion flow through tiny passages
Electrochemical and Cell Potential
Cell Potential (E_cell):
The driving force on electrons, measured in volts (V); calculated as the difference in potential between oxidizing agent and reducing agent.
Formula:
ext{E_cell} = ext{E}^o ext{(cathode)} - ext{E}^o ext{(anode)}
Understanding Half-Reactions:
All half-reactions listed in standard tables are given as reduction processes.
When a half-reaction is reversed, the sign of E^o is also reversed, while multiplying by an integer does not affect E^o .
Practical Example of Galvanic Cell Reaction
Example:
Overall Reaction: 2Fe^{3+} + Cu(s)
ightarrow Cu^{2+} + 2Fe^{2+}Half-Reactions:
Fe^{3+} + e^{-}
ightarrow Fe^{2+} ext{ with E}^o = 0.77 VCu^{2+} + 2e^{-}
ightarrow Cu ext{ with E}^o = 0.34 VTo balance: Reverse the second reaction; thus:
Cu
ightarrow Cu^{2+} + 2e^{-}Overall Balanced Reaction:
Cu + 2Fe^{3+}
ightarrow Cu^{2+} + 2Fe^{2+}Cell Potential Calculation:
ext{E}^o_{ ext{cell}} = 0.77 V - 0.34 V = 0.43 V
Line Notation for Electrochemical Cells
Formatting Rules:
Anode components listed on the left, cathode components on the right, separated by double vertical lines (||).
Concentrations of aqueous solutions should be specified.
Example Notation:
Mg(s) | Mg^{2+}(aq) || Al^{3+}(aq) | Al(s)
Cell Characteristics in Galvanic Cells
The cell potential is typically positive for a spontaneous redox reaction, which drives the current flow and work output.
Electrode details and the ions present in compartments are essential to identifying the nature of each half-reaction.
Work and Cell Potential
Work vs. Maximum Work:
Work is never at maximum during current flow; also, energy is always lost in spontaneous processes, meaning actual work is less than maximum calculations.
Maximum Cell Potential Relation:
Directly related to the free energy difference between reactants and products in the cell, calculated with:
ext{ΔG} = -nF ext{E}^oWhere F = 96,485 C/mol e^{-}