You have a solid with a semicylindrical shape. One of the bases is located in θ = 0 , of area (r 2 - r 1 )L and is maintained at temperature T 0 and the other is located at θ = π and also of area equal to (r 2 -r 1 )L has temperature is equal to Tπ. The conductivity The thermal temperature of the solid varies linearly with the temperature from k 0 at T=T 0 to kπ at T=Tπ a. Find the temperature distribution in stationary state b. Find the total heat flux through the surface at θ = 0.
You have a solid with a semicylindrical shape. One of the bases is located in θ = 0 , of area (r 2 - r 1 )L and is maintained at temperature T 0 and the other is located at θ = π and also of area equal to (r 2 -r 1 )L has temperature is equal to Tπ. The conductivity The thermal temperature of the solid varies linearly with the temperature from k 0 at T=T 0 to kπ at T=Tπ a. Find the temperature distribution in stationary state b. Find the total heat flux through the surface at θ = 0.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Question
You have a solid with a semicylindrical shape. One of
the bases is located in θ = 0 , of area (r 2 - r 1 )L and is maintained at temperature T 0 and the other is
located at θ = π and also of area equal to (r 2 -r 1 )L
has temperature is equal to Tπ. The conductivity
The thermal temperature of the solid varies linearly with the
temperature from k 0 at T=T 0 to kπ at T=Tπ
a. Find the temperature distribution in
stationary state
b. Find the total heat flux through the
surface at θ = 0.
Transcribed Image Text:Superficie
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