Demonstrate that the heat flowing from a simple pipe of length L, radii ro and ri, surface temp To and Ti and having a thermal conductivity k may be found by using the expression. Here Am is the logarithmic mean area Problem No. 3:Demonstrate that the heat flowing from a simple pipe of length L, radii ro and n, surfacetemp To and Ti and having a thermal conductivity k may be found by using the expression,kAm(To-Ti)(ro-ri)(Ao-A¡)Here Am is the logarithmic mean area Am(AoInA¡

Answered: Image /qna-images/answer/abf049a7-2984-4163-87a2-4b5fc7b3f453.jpg

Problem No. 3: Demonstrate that the heat flowing from a simple pipe of length L, radii ro and temp To and Ti and having a thermal conductivity k may be found by using the e kAm(To-T¡) www (Ao-A¡) | 0 = Here Am is the logarithmic mean area Am

Problem No. 3: Demonstrate that the heat flowing from a simple pipe of length L, radii ro and temp To and Ti and having a thermal conductivity k may be found by using the e kAm(To-T¡) www (Ao-A¡) | 0 = Here Am is the logarithmic mean area Am

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

Demonstrate that the heat flowing from a simple pipe of length L, radii r_o and r_i, surface temp T_o and T_i and having a thermal conductivity k may be found by using the expression. Here A_m is the logarithmic mean area

Problem No. 3:
Demonstrate that the heat flowing from a simple pipe of length L, radii ro and n, surface
temp To and Ti and having a thermal conductivity k may be found by using the expression,
kAm(To-Ti)
(ro-ri)
(Ao-A¡)
Here Am is the logarithmic mean area Am
(Ao
In
A¡

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