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Standard Electrode Potentials Simplified Revision Notes

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5.4.2 Standard Electrode Potentials

Introduction to Electrode Potentials

In an electrochemical cell, each electrode's potential to either lose or gain electrons is termed its electrode potential. The tendency of a substance to undergo oxidation or reduction can be measured relative to other electrodes using a standard electrode potential (EθE^\theta). A highly reactive metal, which easily loses electrons, will have a negative electrode potential, while a less reactive metal or a reactive non-metal may have a positive potential.

Standard Conditions for Electrode Potentials

To ensure electrode potentials are measured consistently, standard conditions are applied:

  • Temperature: 298 K (25°C)
  • Pressure: 100 kPa
  • Concentration: 1.00 mol dm3^{-3} for all ionic species Using standard conditions allows for reliable and comparable values across different cells, ensuring that each measured potential reflects the inherent properties of the electrode materials rather than external conditions like temperature or concentration changes.

Standard Hydrogen Electrode (SHE) as a Reference

Electrode potentials are measured by connecting the electrode to a standard hydrogen electrode (SHE), which has a defined standard potential of 0.00 V.

The SHE includes:

  • Hydrogen gas at 100 kPa bubbling over a platinum electrode.
  • 1.00 mol dm3^{-3} solution of H+\text{H}^+ ions. In measurements, the SHE serves as the anode (negative electrode), meaning oxidation occurs at the hydrogen electrode:
H2(g)2H+(aq)+2e\text{H}_2(g) \rightarrow 2\text{H}^+(aq) + 2e^-

The electrode connected to the SHE will undergo reduction, and all standard electrode potentials EθE^\theta are written as reduction reactions.

Electrochemical Series

The electrochemical series is a list of standard electrode potentials arranged from most negative (strongest reducing agents) to most positive (strongest oxidizing agents).

Key patterns in the series include:

  • Metals: More reactive metals (those that more readily lose electrons) have more negative EθE^\theta values.
  • Non-metals: More reactive non-metals (those that more readily gain electrons) have more positive EθE^\theta values. | Half-Cell Reaction | Standard Electrode Potential (EθE^\theta) (VV) | |---|---| | F2+2e2F\text{F}_2 + 2e^• \rightarrow 2\text{F}^- | +2.87 | | Cl2+2e2Cl\text{Cl}_2 + 2e^• \rightarrow 2\text{Cl}^- | +1.36 | | Br2+2e2Br\text{Br}_2 + 2e^• \rightarrow 2\text{Br}^- | +1.07 | | Ag++eAg\text{Ag}^+ + e^• \rightarrow \text{Ag} | +0.80 | | Fe3++eFe2+\text{Fe}^{3+} + e^• \rightarrow \text{Fe}^{2+} | +0.77 | | I2+2e2I\text{I}_2 + 2e^• \rightarrow 2\text{I}^- | +0.54 | | Cu2++2eCu\text{Cu}^{2+} + 2e^• \rightarrow \text{Cu} | +0.34 | | H++e12H2\text{H}^+ + e^• \rightarrow \frac{1}{2} \text{H}_2 | 0.00 | | Zn2++2eZn\text{Zn}^{2+} + 2e^• \rightarrow \text{Zn} | -0.76 | | Fe2++2eFe\text{Fe}^{2+} + 2e^• \rightarrow \text{Fe} | -0.44 | | Al3++3eAl\text{Al}^{3+} + 3e^• \rightarrow \text{Al} | -1.66 | | Mg2++2eMg\text{Mg}^{2+} + 2e^• \rightarrow \text{Mg} | -2.38 | | Na++eNa\text{Na}^+ + e^• \rightarrow \text{Na} | -2.71 | | K++eK\text{K}^+ + e^• \rightarrow \text{K} | -2.93 | | Li++eLi\text{Li}^+ + e^• \rightarrow \text{Li} | -3.04 |

Calculating Cell EMF (Electromotive Force)

The EMF (cell potential) of an electrochemical cell is determined by the difference in standard electrode potentials between the reduction and oxidation half-cells:

EMF=EreductionθEoxidationθ=ERHSθELHSθ\text{EMF} = E^\theta_{\text{reduction}} - E^\theta_{\text{oxidation}} = E^\theta_{\text{RHS}} - E^\theta_{\text{LHS}}

The EMF is always positive, as the more negative potential is subtracted from the less negative potential.

infoNote

Example Calculation: For a cell with magnesium and silver electrodes:

Mg2++2eMg,Eθ=:highlight[2.38V]\text{Mg}^{2+} + 2e^- \rightarrow \text{Mg}, \quad E^\theta = :highlight[-2.38 \, \text{V}]Ag++eAg,Eθ=:highlight[+0.80V]\text{Ag}^+ + e^- \rightarrow \text{Ag}, \quad E^\theta = :highlight[+0.80 \, \text{V}]EMF=0.80(2.38)=:success[3.18V]\text{EMF} = 0.80 - (-2.38) = :success[3.18 \, \text{V}]

Practical Use of Simple Cells to Measure Electrode Potentials

You can explore electrode potentials practically by constructing a simple electrochemical cell with two different metals as electrodes, connected by a salt bridge. This setup allows you to measure the voltage generated by the cell and calculate the unknown electrode potential of one metal by comparing it to a reference electrode.

infoNote

Example: Measuring the Electrode Potential of Zinc Let's say you want to measure the electrode potential of zinc (Zn2+/Zn\text{Zn}^{2+} / \text{Zn}) by using a simple cell with copper as the reference electrode (Cu2+/Cu\text{Cu}^{2+} / \text{Cu}), which has a known standard electrode potential (EθE^\theta) of +0.34 V.


Step 1: Set Up the Electrochemical Cell:

  • Electrodes: Use a strip of zinc metal and a strip of copper metal as electrodes.
  • Electrolytes: Place the zinc electrode in a solution of Zn2+\text{Zn}^{2+} ions (e.g., zinc sulfate) and the copper electrode in a solution of Cu2+\text{Cu}^{2+} ions (e.g., copper sulfate).
  • Salt Bridge: Use a salt bridge, such as filter paper soaked in potassium nitrate (KNO3KNO_3), to connect the two solutions and allow ion flow between them, completing the circuit.

Step 2: Measure the Cell Voltage:

  • Connect a high-resistance voltmeter between the zinc and copper electrodes to measure the potential difference (EMF) of the cell.

  • The measured EMF will be the difference between the electrode potentials of the zinc and copper half-cells. Step 3: Calculate the Unknown Electrode Potential:

  • If the voltmeter reads 1.10 V and the copper electrode is the positive terminal, we can deduce that zinc is the more negative (reducing) electrode.

  • Using the known electrode potential of copper

ECuθ=:highlight[+0.34V]E^\theta_{\text{Cu}} = :highlight[+0.34 \, \text{V}]
  • Calculate the electrode potential for zinc:
EMF=EcopperθEzincθ\text{EMF} = E^\theta_{\text{copper}} - E^\theta_{\text{zinc}}
  • Rearranging, we find:
Ezincθ=EcopperθEMF=+0.34V1.10V=:success[0.76V]E^\theta_{\text{zinc}} = E^\theta_{\text{copper}} - \text{EMF} = +0.34 \, \text{V} - 1.10 \, \text{V} = :success[-0.76 \, \text{V}]

Interpretation:

  • The negative value of EzincθE^\theta_{\text{zinc}} (–0.76 V) indicates that zinc is a stronger reducing agent than copper and prefers to lose electrons.
  • This practical setup helps you see the relative reactivity of different metals and understand how electrode potentials reflect a substance's tendency to gain or lose electrons.
infoNote

Summary

  • Standard Conditions: 298 K, 100 kPa, 1.00 mol dm3^{-3} solutions.
  • SHE: Reference electrode with Eθ=0.00VE^\theta = 0.00 \, \text{V}
  • Electrochemical Series: Lists electrode potentials from most reducing (negative) to most oxidizing (positive).
  • EMF Calculation: EMF=EreductionθEoxidationθ\text{EMF} = E^\theta_{\text{reduction}} - E^\theta_{\text{oxidation}}
  • Practical Application: Measuring potentials in simple cells aids understanding of electrode potentials and reactivity.
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