A curve called Cornu's spiral is defined by the parametric equations $x = C (t) = ?_{0}^{t} cos (? u^{2} /2) d u y = S (t) = ?_{0}^{t} sin (? u^{2} /2) d u$ where $C$ and $S$ are the Fresnel functions. Find the length of Cornu's spiral from the origin to the point with parameter value $t$ (where $t > 0$ ). Your answer may depend on $t$ . Length of curve $=$

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A curve called Cornu's spiral is defined by the parametric equations

x = C (t) = ?_{0}^{t} cos (? u^{2} /2) d u y = S (t) = ?_{0}^{t} sin (? u^{2} /2) d u

where

C

and

S

are the Fresnel functions. Find the length of Cornu's spiral from the origin to the point with parameter value

t

(where

t > 0

). Your answer may depend on

t

. Length of curve

=

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(Solved): A curve called Cornu's spiral is defined by the parametric equations x=C(t)=0tcos(u2/2) ...