How do you calculate the temp at which a H2O molecule splits into single atoms?

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Discussion Overview

The discussion revolves around calculating the temperature at which water (H2O) molecules split into hydrogen and oxygen atoms. Participants explore theoretical and experimental approaches to determine this temperature, considering thermodynamic principles and quantum mechanics.

Discussion Character

  • Exploratory
  • Technical explanation
  • Experimental/applied

Main Points Raised

  • One participant seeks a method to calculate the temperature at which the energy required to keep hydrogen and oxygen together exceeds that needed to separate them.
  • Another participant suggests measuring the temperature of decomposition by heating the substance and checking for decomposition products.
  • It is proposed that thermodynamic data could be used to calculate the equilibrium constant as a function of temperature, though this requires experimental data.
  • A later reply discusses using enthalpy change (ΔH) and entropy change (ΔS) to calculate the temperature at which breaking apart water is as favorable as forming it, noting that this relies on the assumption that ΔH and ΔS do not change significantly with temperature.
  • One participant expresses interest in predicting the dissociation temperature using quantum mechanics, while another mentions that dissociation at a given temperature is also influenced by factors like low pressure and concentration.

Areas of Agreement / Disagreement

Participants express various approaches to the problem, but there is no consensus on a specific method or solution. Multiple competing views and uncertainties remain regarding the calculations and assumptions involved.

Contextual Notes

The discussion includes assumptions about the constancy of thermodynamic values over temperature ranges and the influence of external conditions like pressure and concentration on dissociation.

achilles89
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Hi

I want to figure out how to calculate the temperature at which more energy is required to keep hydrogen and oxygen together (as in the case of H2O) than to separate them...in other words the temperature at which hydrogen and oxygen will no longer combine due to extreme temperatures. How would I do this? I am not a math mozart so I would appreciate elaborate description and possibly external links too :)
 
Chemistry news on Phys.org
...really? I've been scowering the web for over a week now..I too know how to use Google. I was hoping someone knew more about it.
 
The only way to measure the temperature of decomposition is to heat the substance and check for decomposition products. There may be a way to do it using quantum mechanics but I have no clue how to do that.
 
It should be possible to use thermodynamic data - calculate equilibrium constant as a function of temperature. It still requires experimental data.
 
Thank you. I will just have to conduct some tests. Is it possible to predict such things with quantum mechanics?
 
In theory, if you know the enthalpy change (ΔH) and entropy change (ΔS) associated with the reaction, you can calculate the temperature at which transforming breaking apart water is as favorable as forming water. This occurs when the change in free energy (ΔG) of the reaction is equal to zero, and because ΔG = ΔH - TΔS, it is easy to solve for this temperature.

However, this approach relies on the assumption that ΔH and ΔS do not change with temperature. While this assumption is good over fairly small ranges of temperature, I'm not sure how well they hold over larger ranges.

Edit: it is also possible to calculate equilibrium constants as well as some of the thermodynamic data from quantum mechanics. Statistical mechanics textbooks will have information on how to do that.
 
What I am looking to do is determine the relative thermal point at which hydrogen and oxygen gases can exist together and not recombine into water. The experiment I am planning to perform involves thermal disassociation of H2O...however, in order to prevent an explosion due to additional water input, I wish to determine the minimum temperature above their autocombustion temperature at which they will not recombine due to thermal conditions.
Any thoughts?
 
Only that dissociation at given temperature will also be favoured by low pressure, concentration, by rarefaction.
 

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