Can Thermal Energy Break a Covalent Bond?

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SUMMARY

The discussion centers on estimating the temperature required to break a covalent bond with a strength of 1.70 eV. It is established that the thermal energy, represented by k_B T, must exceed the bond strength for bond dissociation to occur. The correct temperature for breaking this bond is approximately 20,000K, significantly higher than the initially calculated 11,000K. Additionally, the kinetics of the reaction and the conditions under which the reaction occurs, such as the Boltzmann distribution and reaction rates, are crucial factors influencing bond breaking.

PREREQUISITES
  • Understanding of thermal energy and the Boltzmann distribution
  • Knowledge of covalent bond strength and energy units (eV)
  • Familiarity with reaction kinetics and rate constants
  • Basic principles of thermal decomposition processes
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  • Research the Boltzmann distribution and its implications for molecular temperatures
  • Study the relationship between bond strength and thermal energy in chemical reactions
  • Explore reaction kinetics, particularly first-order rate constants
  • Investigate industrial applications of thermal decomposition and optimal temperature conditions
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Chemists, materials scientists, and anyone interested in the thermodynamics of chemical reactions and bond dissociation processes.

Repetit
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Hey!

I want to estimate the temperature needed to break a covalent bond of strength 1.70 eV. Whould it be correct to compare the thermal energy k_B T to the bond strength and find the temperature needed to make the thermal energy larger than the bond strength? I get a temperature of about 11000K, which seems a little high to me.
 
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Repetit said:
Hey!

I want to estimate the temperature needed to break a covalent bond of strength 1.70 eV. Whould it be correct to compare the thermal energy k_B T to the bond strength and find the temperature needed to make the thermal energy larger than the bond strength? I get a temperature of about 11000K, which seems a little high to me.
1. 1.7eV should be closer to 20,000K (room temperature is about 25meV).

2. Given enough time, you can break ONE covalent bond of 1.7eV strength even at room temperature. Assume the molecular temperatures follow a Boltzmann distribution; if the mean temperature is 300K, what fraction of molecules have a temperature of 20,000K? So, clearly, this is a question of kinetics.

3. In the limit of an infinite supply of the reactant molecule or continuously removed product (conditions far removed from equilibrium), the time taken to make the required quantity of product (ie: break the required number of covalent bonds) is given by the (likely first order) rate constant.

4. Note for instance, that thermal decomposition of water is usually carried out (industrially) at temperatures which are about an order of magnitude smaller than the bond energy; under quasi-equilibrium conditions the yield is typically about a percent.
http://adsabs.harvard.edu/abs/1983IJHE...8..675L
 
Last edited:
Thanks for the reply! Your are right, the temperature is closer to 20,000K, I made a dumb mistake when calculating the value.

I believe things are not as simple as I wanted them to be, because time and other factors play an important role as well.
 

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