Q5) Consider the heat transfer through an extended surface (a fin). Find temperature distributions T(x)? To The temperature of the body (Tb), the temperature of the ambient fluid (Too); the length(L), width, and thickness of the fin(t); the thermal conductivity (k) of the fin material; and convection heat transfer coefficient(h). The boundary conditions T(x=0) Tb and q(x=L-1)=0 dT/dx=0 Ax=h=0.25 The governing equation - m² (T-T ) = 0 d²T dx²
Q5) Consider the heat transfer through an extended surface (a fin). Find temperature distributions T(x)? To The temperature of the body (Tb), the temperature of the ambient fluid (Too); the length(L), width, and thickness of the fin(t); the thermal conductivity (k) of the fin material; and convection heat transfer coefficient(h). The boundary conditions T(x=0) Tb and q(x=L-1)=0 dT/dx=0 Ax=h=0.25 The governing equation - m² (T-T ) = 0 d²T dx²
Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)
8th Edition
ISBN:9781305387102
Author:Kreith, Frank; Manglik, Raj M.
Publisher:Kreith, Frank; Manglik, Raj M.
Chapter4: Numerical Analysis Of Heat Conduction
Section: Chapter Questions
Problem 4.44P
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![Q5) Consider the heat transfer through an extended surface (a fin). Find
temperature distributions T(x)?
Ть
d²T
dx²
X
L
The temperature of the body(Tb), the temperature of the ambient fluid (Too); the
length (L), width, and thickness of the fin(t); the thermal conductivity (k) of the
fin material; and convection heat transfer coefficient(h). The boundary
conditions
T(x=0)= Tb and q(x=L=1)=0 dT/dx=0 Ax=h=0.25
-
The governing equation m² (T-T) = 0
T](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8f365584-af0d-48a6-aa46-9412f7a056c7%2F03509b7a-574a-4a22-b12b-2ba19499acc6%2Fa4dodmt_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Q5) Consider the heat transfer through an extended surface (a fin). Find
temperature distributions T(x)?
Ть
d²T
dx²
X
L
The temperature of the body(Tb), the temperature of the ambient fluid (Too); the
length (L), width, and thickness of the fin(t); the thermal conductivity (k) of the
fin material; and convection heat transfer coefficient(h). The boundary
conditions
T(x=0)= Tb and q(x=L=1)=0 dT/dx=0 Ax=h=0.25
-
The governing equation m² (T-T) = 0
T
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