Assume the value of kP, Cp and the length (L) of the 2D slab. Calculate the...
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Assume the value of kP, Cp and the length (L) of the 2D slab. Calculate the temperature distribution analytically and plot the graph for T Vs X showing the temperature distribution on the slab using heat equation. We have a fixed constant heat flux at one end. Apply Constant heat flux boundary condition which is related to the first derivative of temperature. Heat K X . L Equation dT It T =XAT Assume the value of kP, Cp and the length (L) of the 2D slab. Calculate the temperature distribution analytically and plot the graph for T Vs X showing the temperature distribution on the slab using heat equation. We have a fixed constant heat flux at one end. Apply Constant heat flux boundary condition which is related to the first derivative of temperature. Heat K X . L Equation dT It T =XAT
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The question appears to be about solving the heat equation for a twodimensional slab under a constant heat flux boundary condition Although I cant see ... View the full answer
Related Book For
Fundamentals of Physics
ISBN: 978-0471758013
8th Extended edition
Authors: Jearl Walker, Halliday Resnick
Posted Date:
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