Consider a one-dimensional fin of uniform cross-sectional area, insulated at its tip, x = L. (See Table
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Consider a one-dimensional fin of uniform cross-sectional area, insulated at its tip, x = L. (See Table 3.4. case B). The temperature at the base of the fin Tb and of the adjoining fluid T∞, as well as the heat transfer coefficient h and the thenna1 conductivity k, are known.
(a) Derive the finite-difference equation for any interior node m.
(b) Derive the finite-difference equation for a node n located at the insulated tip.
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Related Book For
Fundamentals of Heat and Mass Transfer
ISBN: 978-0471457282
6th Edition
Authors: Incropera, Dewitt, Bergman, Lavine
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