| Let G C R³ be a finite solid and let o = ƏG be the boundary surface of G, oriented by the outward unit normal n. Let f(2) = c – ez for c, e > 0 be a function ƒ : R → R. Let řo = (z0, Yo, z0) E R', and let 7= (z, y, z) E R', as usual. A) Evaluate Ť = || (*– r6) × (-f(;)n) dS. B) Is there any choice of řo that makes Ť = ở? %3D

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Let G CR' be a finite solid and let o =
of G, oriented by the outward unit normal n. Let f(2) = c- ez for
c, e > 0 be a function f : R → R.
Let řo = (ro, Yo, zo) € R°, and let 7= (x, y, z) E R°, as usual.
A) Evaluate
aG be the boundary surface
デ=|| F-F) ×(-f()m) ds.
(デー
B) Is there any choice of ro that makes T = 0?
Transcribed Image Text:Let G CR' be a finite solid and let o = of G, oriented by the outward unit normal n. Let f(2) = c- ez for c, e > 0 be a function f : R → R. Let řo = (ro, Yo, zo) € R°, and let 7= (x, y, z) E R°, as usual. A) Evaluate aG be the boundary surface デ=|| F-F) ×(-f()m) ds. (デー B) Is there any choice of ro that makes T = 0?
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