Ellingham Diagram
An Ellingham diagram depicts the relationship between temperature and a compound’s stability. It’s a graphical illustration of the Gibbs Energy Flow. The Ellingham diagram is used in metallurgy to plot the reduction process equations. This help us in determining the best reducing agent to use when reducing oxides to produce pure metals.
Ellingham Diagram represents the following important characteristics:
- ΔG is plotted in relation to temperature in this graph. The entropy is represented by the slope of the curve, whereas the enthalpy is represented by the intercept.
- As you may be aware, the ΔH (enthalpy) is unaffected by temperature.
- The temperature has no effect on ΔS, which is the entropy. However, there is a stipulation that no phase shift should occur.
- The temperature will be plotted on the Y-axis, while the ΔG will be plotted on the X-axis.
- Metals with curves near the bottom of the diagram are less common than metals found higher up.
The reaction of metal with air can be added up as follows:
M(s) + O2(g) → MO(s)
When it comes to reducing metal oxides, the ΔH is usually always negative (exothermic). ΔS is also negative because we are going from a gaseous to a solid state in the reaction (as seen above). As a result, as the temperature rises, the value of TΔS rises as well, and the reaction slope rises.
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Ellingham Diagram
The Gibbs equation enables us to predict the spontaneity of a process based on enthalpy and entropy measurements. The Ellingham diagram was developed by H.G.T. Ellingham to predict the spontaneity of metal oxide reduction. One of the most straightforward graphical representations of Thermodynamic statements that exist in metal synthesis is the Ellingham diagram. In this article, you will study the reduction of several metals by selecting a suitable reducing agent using the Ellingham diagram. The characteristics, benefits, and drawbacks of the Ellingham diagram will also be familiar to you.