Does the Data Support the Proposed Reaction Mechanism?

AI Thread Summary
The discussion centers on evaluating whether experimental data for the reaction A-->B supports a proposed reaction mechanism expressed by a specific logarithmic equation. Participants seek clarification on how to use a semilog plot, which features a logarithmic scale on one axis, to analyze the relationship between concentration and time. To approach the problem, it is suggested to exponentiate the logarithmic equation to simplify calculations and rearrange it to solve for concentration. Additionally, understanding the expected behavior of the function over time is emphasized, particularly how the concentration approaches zero as time increases if the reaction rate constant k is positive. The conversation ultimately aims to determine if the data aligns with the proposed mechanism and to calculate the rate constant k.
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A chemical Reaction A-->B is carried out in a closed vessel. The following data are taken for the concentration of A, Ca (g/L), as a function of time, t(min), from the start of the reaction. A proposed reaction mechanism predicts that Ca and t should be related by the expression

ln (Ca-Cae)/(Ca0-Cae)=-kt

where k is the reaction rate constant

Do the data (see attached file) supports this prediction? If so, determine the value of k. (Use a semilog plot in your solution for this problem)



Can someone explain to me what using a semilog plot means? And, maybe give me a hint on how to start this problem please... Thank you!
 

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A [2-D] semilog plot has a logarithmic scale for only one axis.


To start the problem, I would exponentiate to get rid of the logarithm. Re-arange to solve for CA, and determine if the function's initial value and the value it approaches agree with the plot.

You should know what the plot of f(t) = Ce^{-kt} + D would look like.

Know that if k is positive, the term Ce^{-kt} will approach zero as t becomes larger.

You should be able to indentify (in terms of C and D):

  • the value of this function when t = 0
  • the value it approaches as t becomes larger
 
Thank you so much for your help!
 
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