How to calculate the temperature of an insulated heat emitting body?

AI Thread Summary
To calculate the temperature of a theoretical heat-emitting body wrapped in insulation, one must consider the temperature difference (D) across the insulation layer. The relationship between D and the thickness of insulation is not linear; it is more complex and often logarithmic in nature, particularly in the context of heat loss through insulation. This complexity arises from the principles of heat transfer, which indicate that heat loss is proportional to the logarithm of the temperature difference rather than a direct linear correlation. The equation for heat conduction, H = kA (T2 - T1)/L, is relevant for understanding heat transfer but may not directly apply to insulation scenarios like pipes. Understanding these concepts is crucial for accurate thermal calculations.
tonyjeffs
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How would I calculate the temperature of a theoretical heat-emitting
body wrapped in insulation? If the temperature difference across
the insulation layer is D, is there a linear relationship between D
and the thickness of insulation; or is it more complicated than that?



Thanks
tony
 
Science news on Phys.org
FredGarvin said:
If this is a pipe and you want a quick and dirty answer without getting into heat transfer, take a quick look here:

http://www.engineeringtoolbox.com/heat-loss-insulated-pipes-d_1151.html


Hi Fred
I was wondering about the insulating effect of the atmosphere on the earth, hence the question.

The graphs of pipe insulation are interesting but puzzling. It looks like the temperature difference across the insulation is proportional to the log of heat loss. I don't understand why it's the log rather than a simple relationship.

It's a long time since I've studied physics.
I found this equation somewhere else for heat conduction, which makes sense to me, but doesn't seem to apply to the pipe insulation.
H = kA (T2 - T1)/L (H=joules/sec; A=area T=temp L=distance)

Thanks
Tony
 
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