SOLVED:Given a continuous function f on an interval I, prove-using ordinary integration of functions - that there exists a unit-speed curve β(s) in 𝐑^2 for which f(s) is the plane curvature. (Hint: Reverse the logic in Ex. 8 of Sec. 2.3.)
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SOLVED:Given a continuous function f on an interval I, prove-using ordinary integration of functions - that there exists a unit-speed curve β(s) in 𝐑^2 for which f(s) is the plane
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