Starting from the point (0, 4, -2) reparametrize the curve r (t) = (0 – 2t) i + (4 – 2t) j + (-2 + 0t) k in terms of arclength.
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Starting from the point (0,4,−2)(0,4,−2) reparametrize the curve
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- Starting from the point (1, −7, 0), the re-parametrization of the the curve r(t) = (1 + 3t)i + (−7 + t)j + (−√(6)t)kin terms of arc length isFind the arc length of the curve y = (ex + e-x)/(2), 0 ≤ x ≤ 2.Starting from the point (3,−4,−2) reparametrize the curve r(t)=(3+1t)i+(−4−3t)j+(−2−3t)k in terms of arclength. HINT. Your result should be the position of the "particle", which moves along the curve, after traveling distance s from the initial point.