Which of the following sets of parametric equations represent the curve $y=x^3,$ where $x\in\Bbb{R}\,?$ To receive credit, you must select all correct choices.

A. $x=\sin(t),\quad y=\cos(t),\quad t \in \Bbb{R}$
B. $x=t^3,\quad y=t^9,\quad t \in \Bbb{R}$
C. $x=t,\quad y=t^3,\quad 0 \le t \le 2\pi$
D. $x=-t^3,\quad y=-t,\quad t \in \Bbb{R}$
E. $x=t+1,\quad y=(t+1)^3,\quad t \in \Bbb{R}$
F. $x=-t,\quad y=-t^3,\quad 0 \le t \le 2\pi$
G. $x=(t+1)^3,\quad y=t+1,\quad t \in \Bbb{R}$
H. $x=t^3,\quad y=t,\quad t \in \Bbb{R}$
I. $x=t,\quad y=t^3,\quad t \in \Bbb{R}$
J. $x=t^9,\quad y=t^3,\quad t \in \Bbb{R}$
K. $x=\sin(t),\quad y=\cos(t),\quad 0 \le t \le 2\pi$
L. $x=-t,\quad y=-t^3,\quad t \in \Bbb{R}$