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Compute the length of the path r(t) =
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\[S= \int\limits_{t_1}^{t_2} \left| r'(t)\right|dt=\int\limits_1^3 \sqrt{\left( 2 \cos(2t)\right)^2+\left( -2 \sin(2t)\right)^2+\left( 3\right)^2}dt\] Do you know how to proceed?
Nope just a vector-valued function
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