Question: Let (ɸ, I) be a smooth parametrization of some arc and Ï be a C1 function, 1-1 from J onto I, which satisfies Ï'(u) >
Let (ɸ, I) be a smooth parametrization of some arc and Ï be a C1 function, 1-1 from J onto I, which satisfies Ï'(u) > 0 for all but finitely many u J. If Ï = ɸ o r, prove that
for any continuous F : ɸ(I) Rm
F(4(1)) - '(1) dr = | F(()) '(u) du
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The easy way is to apply Theorem 1265 directly If you want a proof which avoids this ... View full answer
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