3.1.11.1 Epot and Ecells improved
3.1.11 Electrode Potentials and Electrochemical Cells Overview
Redox reactions occur in electrochemical cells; electrons transfer from reducing agent to oxidizing agent via an external circuit.
A potential difference is created, enabling electrical work.
Electrochemical cells are crucial for powering portable electronic devices (e.g., mobile phones, tablets, laptops) and vehicles.
3.1.11.1 Electrode Potentials and Cells
Key Knowledge
IUPAC Convention: Understand how to write half-equations for electrode reactions.
Cell Representation: Familiarity with the conventional representation of cells.
Measuring Electrode Potentials: Cells measure electrode potentials based on the standard hydrogen electrode.
Condition Importance: Recognition of conditions affecting the measurement of electrode potential (Nernst equation not required).
Standard Electrode Potential (EѲ): Defined under specific conditions: 298K, 100 kPa, and 1.00 mol dm−3.
Electrochemical Series: Standard electrode potentials can be organized into a series.
Skills Development
Predict Redox Reaction Direction: Utilize EѲ values to forecast simple redox reactions.
Calculate Cell EMF: Ability to compute electromotive force (EMF) of a cell.
Cell Representation Application: Write and implement the conventional representation of a cell.
Electrochemical Reactions Involving Zinc
Electron Transfer in Zinc Reaction:
Reaction: Zn(s) → Zn2+(aq) + 2e- (Zinc ions leave the metal strip).
Electrons remain on the metal surface where:
Zn2+(aq) + 2e- → Zn(s) (Metal ions recombine with electrons).
Equilibrium Establishment:
An equilibrium is established by the reaction: Zn2+(aq) + 2e- ⇌ Zn(s).
Forward Reaction: Zinc ions reduced.
Backward Reaction: Zinc atoms oxidised.
Potential Difference and Metal Ion Tendencies
Electrons on Metal Strip: Negatively charged electrons create a potential difference (voltage) between metal and solution.
Tendency and Voltage: The greater the metal's tendency to produce ions, the higher the potential difference at equilibrium.
Daniell Cell Construction
Two metal strips:
Zinc strip in zinc ion solution (Zn2+(aq)).
Copper strip in copper ion solution (Cu2+(aq)).
Connection: Metal strips connected via a voltmeter.
Salt Bridge Role: Allows ion movement, completing the circuit (potassium nitrate solution).
Calculating Cell Potential with Standard Electrode Potentials
The potential difference of a cell (EӨcell) can be computed:
Assemble half-reactions to find oxidation and reduction components:
Example:
Half-Reactions:
Zn2+(aq) + 2e- ⇌ Zn(s) (E° = -0.76V)
Cu2+(aq) + 2e- ⇌ Cu(s) (E° = +0.34V)
By convention, write reactions with the more negative potential on the left side (oxidization).
Calculation Example:
For the Daniell cell: Ecell = Eright - Eleft = +0.34 - (-0.76)V = +1.10V.
Observations in Redox Reactions
When reactions occur in the Daniell cell:
Zinc electrode diminishes; copper electrode sees deposition of copper solid.
Standard Hydrogen Electrode (SHE)
Represents the reference half-cell for standard electrode potentials.
Standard conditions: 298K, 100 kPa, 1.0 mol dm−3 H+ ions.
Defined reaction:
2H+(aq) + 2e- ⇌ H2(g)
Construction of SHE:
Platinum electrode in acid; continuous flow of hydrogen gas allows observation of potential measurements.
Summary of Standard Electrode Potentials
EѲ indicates the potential difference between an electrode at standard conditions and SHE.
Determining if reactions occur by connecting half-cells (e.g., Ag+/Ag and Cu2+/Cu) and calculating Ecell:
Assemble half-reactions and apply cell conventions:
Ecell = 0.80V (Ag) - 0.34V (Cu) = +0.46V (spontaneous reaction).
Real-world implications: Copper reduces silver ions, forming solid silver.
Revision Summary Questions
Discuss the definition and examples of oxidizing agents.
Identify and analyze half-cell reactions and derive overall cell reactions from standard electrode potentials.
Reaction predictions based on electrode potential values; assess observable changes in solutions and deposits.