Question: (1 point} Given R(t) = e2t cos(4t) 1' + e sin(4t) 1+ 4e2t/c Find the derivative R'(t) and norm of the derivative. R'U) = IIR'U)

$(1 point} Given R(t) = e2t cos(4t) 1' + e\" sin(4t)$

(1 point} Given R(t) = e2t cos(4t) 1' + e\" sin(4t) 1+ 4e2t/c Find the derivative R'(t) and norm of the derivative. R'U) = IIR'U)\" = Then find the unit tangent vector T(t) and the principal unit normal vector N(t) T(t) = N(t) =

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