Steady State Approximation and Reaction Mechanisms

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SUMMARY

The discussion focuses on the application of the steady state approximation in reaction mechanisms, specifically addressing the challenge of eliminating intermediates from equations. A method is proposed where the time derivative of each chemical species is expressed in terms of concentrations and reaction rate constants. By setting the time derivatives of fast reactions to zero, algebraic expressions for short-lived species can be derived and substituted into the slow reaction time derivatives to simplify the problem.

PREREQUISITES
  • Understanding of steady state approximation in chemical kinetics
  • Familiarity with reaction rate constants and their application
  • Knowledge of differential equations related to chemical concentrations
  • Ability to manipulate algebraic expressions in the context of reaction mechanisms
NEXT STEPS
  • Study the derivation of the steady state approximation in chemical kinetics
  • Learn how to apply differential equations to chemical reaction systems
  • Explore methods for identifying and eliminating intermediates in reaction mechanisms
  • Investigate the role of fast and slow reactions in determining overall reaction rates
USEFUL FOR

Chemistry students, researchers in chemical kinetics, and professionals working on reaction mechanisms who need to understand the steady state approximation and its applications.

Gorby
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Hi,

I need help determining which of the statements are true and false.

http://imgur.com/9BC1Wqf

I know this involves steady state approximation, but I find that when I try it I am never able to rid of all the intermediates.

Please help

Thanks
 
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Last edited:
The way I start any problem like this is two write an equation for the time derivative d/dt of the concentration of each chemical species involved in terms of the concentrations of the various species and the reaction rate constants. Then, I set the time derivatives of the fast reactions equal to zero. This leads to algebraic expressions for the fast reactions. I then solve the algebraic equations for the concentrations of the short lived species (in this case free radicals) in terms of the long lived species concentrations. I then substitute the concentrations for the short lived species into the slow reaction time derivatives. This will always get you to where you want to be.

Chet
 

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