We typically don't have a value for the frequency factor, A, so we can be creative to determine the activation energy using the two-point method. (This is similar to how we applied the Clausius-Clapeyron equation!) The frequency factor does not depend on temperature, so it will remain constant, as will the activation energy, Ea. Ea (元) In k₂ = In A - Ea B (1) In k₁ = In A Using the equations above, determine an equation for Inby solving both equations above equal for In A and then setting them equal to each other. (check your result with me or one of the

Chemistry
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ISBN:9781305957404
Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste
Chapter1: Chemical Foundations
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We typically don't have a value for the frequency factor, A, so we can be creative to determine
the activation energy using the two-point method. (This is similar to how we applied the
Clausius-Clapeyron equation!) The frequency factor does not depend on temperature, so it will
remain constant, as will the activation energy, Ea.
In k₁= In A -
-
Ea
(1)
R
In k₂ = In A -
TH43
Ea
k₂
Using the equations above, determine an equation for In ¹ by solving both equations above
equal for In A and then setting them equal to each other. (check your result with me or one of the
(-)
R
Transcribed Image Text:We typically don't have a value for the frequency factor, A, so we can be creative to determine the activation energy using the two-point method. (This is similar to how we applied the Clausius-Clapeyron equation!) The frequency factor does not depend on temperature, so it will remain constant, as will the activation energy, Ea. In k₁= In A - - Ea (1) R In k₂ = In A - TH43 Ea k₂ Using the equations above, determine an equation for In ¹ by solving both equations above equal for In A and then setting them equal to each other. (check your result with me or one of the (-) R
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