T T - (T-T Je m ambicnt hase ambicnt where hp VKA m= and h = the heat transfer coefficient (W/m² · K) p = perimeter 2 * (a + b)of the fin (m) A – cross-sectional area of the fin (a * b) (m²) k = thermal conductivity of the fin material (W/m - K) Plot the temperature distribution along the fin using the following data: k = 168 W/m - K, h=12 W/m² · K, a = 0.05 m, and b= 0.01 m. Vary x from 0 to 0.1 m in increments of 0.01 m.
T T - (T-T Je m ambicnt hase ambicnt where hp VKA m= and h = the heat transfer coefficient (W/m² · K) p = perimeter 2 * (a + b)of the fin (m) A – cross-sectional area of the fin (a * b) (m²) k = thermal conductivity of the fin material (W/m - K) Plot the temperature distribution along the fin using the following data: k = 168 W/m - K, h=12 W/m² · K, a = 0.05 m, and b= 0.01 m. Vary x from 0 to 0.1 m in increments of 0.01 m.
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 4.12P
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Question
Fins, or extended surfaces, commonly are used in a variety of engineering applications to enhance cooling. Common examples include a motorcycle engine head, a lawn mower engine head, extended surfaces used in electronic equipment, and finned tube heat exchangers in room heating and cooling applications. Consider aluminum fins of a rectangular profile, which are used to remove heat from a surface whose temperature is
100° C . The temperature of the ambient air is 20° C. We are interested in determining how the temperature of the fin varies along its length and plotting this temperature variation. For long fins, the temperature
distribution along the fin is given by
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