re below. A hot fluid at temperature To passes throu hematical model that gives the variation of the tempe- ynamic conditions. initial and boundary conditions to solve the equation Re 1. Temperature is a function of only r direction 2. There is no heat loss from the surface of A 3. Convective heat transfer coefficient is constant

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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Question 2: Air at the temperature of T1 is being heated with the help of a cylindrical cooling
fin shown in the figure below. A hot fluid at temperature To passes through the pipe with
radius Rc.
a) Derive the mathematical model that gives the variation of the temperature inside the
fin at the dynamic conditions.
b) Determine the initial and boundary conditions to solve the equation derived in (a).
air
To
Re
Assumptions:
1. Temperature is a function of only r direction
2. There is no heat loss from the surface of A
3. Convective heat transfer coefficient is constant
Transcribed Image Text:Question 2: Air at the temperature of T1 is being heated with the help of a cylindrical cooling fin shown in the figure below. A hot fluid at temperature To passes through the pipe with radius Rc. a) Derive the mathematical model that gives the variation of the temperature inside the fin at the dynamic conditions. b) Determine the initial and boundary conditions to solve the equation derived in (a). air To Re Assumptions: 1. Temperature is a function of only r direction 2. There is no heat loss from the surface of A 3. Convective heat transfer coefficient is constant
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