Solving Surface Concentration Integration Problem | Homework Help

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SUMMARY

The discussion focuses on solving the integral of the expression int[dT/dy * 1/(x-t)^(1/2) dt], where T represents the surface concentration. The user attempted to solve this integral using MATLAB but encountered difficulties. Participants emphasized the necessity of defining T as a function of y and the relationship between y and t to successfully perform the integration.

PREREQUISITES
  • Understanding of calculus, specifically integration techniques.
  • Familiarity with surface concentration concepts in physical chemistry.
  • Basic knowledge of MATLAB for numerical integration.
  • Ability to define and manipulate functions of multiple variables.
NEXT STEPS
  • Research techniques for integrating functions with variable dependencies.
  • Learn how to define and manipulate functions in MATLAB for numerical solutions.
  • Explore physical chemistry principles related to surface concentration.
  • Study the relationship between variables in multivariable calculus.
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Students in advanced calculus, physical chemistry, or anyone needing assistance with integration problems involving surface concentration and variable dependencies.

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Homework Statement


I am trying to integrate the following
int[dT/dy*1/(x-t)^1/2 dt], Where T is the surface concentration, I have also tried it in MATLAB and get no solution can some one tell me how I can do it.

Homework Equations


The Attempt at a Solution



Homework Statement


Homework Equations


The Attempt at a Solution

 
Last edited:
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i'm having a hard time figuring out what your problem is

also, show at least an effort
 
T is "the" surface concentration? Concentration of what? Obviously, in order to do that integration you need to know T as a function of y- and y as a function of t.
 

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