From Fourrier's law, the rate of heat transfer in plane surfaces is described by: Q = /(k, A, AT, x) where k = thermal conductivity (Watts/m-"C) Q = rate of heat transfer (Watts) A= area of the surface T= temperature difference x = thickness of the material If we are going to use Buckingham's Pi Theorem to determine dimensionless parameters, give possible combinations of repeating variables.

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Chapter5: Analysis Of Convection Heat Transfer
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Please answer this question using methods of repeating variables/ dimensional analysis. Thank you

From Fourrier's law, the rate of heat transfer in plane surfaces
is described by:
Q = /(k, A,AT, x)
where k = thermal conductivity (Watts/m-"C)
Q = rate of heat transfer (Watts)
A = area of the surface
T= temperature difference
x = thickness of the material
If we are going to use Buckingham's Pi Theorem to determine
dimensionless parameters, give possible combinations of
repeating variables.
Transcribed Image Text:From Fourrier's law, the rate of heat transfer in plane surfaces is described by: Q = /(k, A,AT, x) where k = thermal conductivity (Watts/m-"C) Q = rate of heat transfer (Watts) A = area of the surface T= temperature difference x = thickness of the material If we are going to use Buckingham's Pi Theorem to determine dimensionless parameters, give possible combinations of repeating variables.
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