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2.1.E: Curvas (Ejercicios)
https://espanol.libretexts.org/Matematicas/El_calculo_de_las_funciones_de_varias_variables_(Sloughter)/02%3A_Funciones_de_R_a_R/2.01%3A_Curvas/2.1.E%3A_Curvas_(Ejercicios)
g) $h(t)=(t \sin (3 t), t \cos (3 t)), I=[-\pi, \pi]$ c) $f(t)=(t \cos (2 t), t \sin (2 t), t), I=[-10,10]$ d) $g(t)=(\cos (2 \pi t), \sin (2 \pi t), \sin (4 \pi t)), I=[0,1]$ (e)\(f(t)=(\sin (4 t...g) $h(t)=(t \sin (3 t), t \cos (3 t)), I=[-\pi, \pi]$ c) $f(t)=(t \cos (2 t), t \sin (2 t), t), I=[-10,10]$ d) $g(t)=(\cos (2 \pi t), \sin (2 \pi t), \sin (4 \pi t)), I=[0,1]$ (e) $f(t)=(\sin (4 t) \cos (t), \sin (4 t) \sin (t)), I=[0,2 \pi]$ f) $h(t)=((1+2 \cos (t)) \cos (t),(1+2 \cos (t)) \sin (t)), I=[0,2 \pi]$ $f(t)=\left(\frac{\sin (t)}{t}, \cos (t), 3 t^{2}\right). \nonumber$ d) $g(t)=(\cos (4 t), 1-\sqrt{3 t+1}, \sin (5 t), \sec (t))$

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