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vue in o nours, 33 minutes. Due Tue 03/17/2020 11:59 pm For the curve defined by F(t) = (e-4, 5t, e) find the unit tangent v
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Ans: Given Curve Y(t) = {et, st, et> o since, Unit tangent vector is 17(tul tres are the i (t) = et ) = L-et, siet> val=1 #/ (-zet aset² I (as te 24 p2t)} asett (84€,,2 (256t+aet) 2 (aste the 2673 . (asteatteat) 3 45 2 + = 4e +100+6lse + 25 e le 4e-seat (est) (aste-24 p 2t j 3/2 Net) / rettaset Vastet p2t (aste-24 p2t) 629(eztzett) +33 (e46é 4t) +150 (25te at test) 629(e☺ ) Q = *[+). řct) act). I(t) * | | | | Q = cct) - ta : tu act) - 1(t) = +(+) since, tous <etst, et > verzice) - K-étis,© Wro Normal acceleration, an= 1 ft) x 7(t) I Iri(t) | Ect) x acts | lucts I Jc xãct) = let set o et - il seto) -5 (--2°)+(oThe Ñ (E) Unit tangent vector fit) Unit normal vector Tangendicel acceleration at cet t= 2 and Normal cecceleration is F(t)=

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