Match the parametric curve or surface with the correct description.
$x = 2\cos(\theta)\cos(\phi), y = 2\sin(\theta)\cos(\phi), z = 2\sin(\phi)$
$x = \sin(u)+3, y = v, z = \cos(u)$
$x = 2\cos(t), y = 2 t, z = 2\sin(t)$
$x = v\cos(2 u), y = 2 v, z = v\sin(2 u)$
$x = 2\cos(u)+2\cos(u)\cos(v), y = 2\cos(u)+2\cos(u)\sin(v),z =2\sin(u)$
$x = \frac{\cos(u)}{v}, y = v,z = \frac{\sin(u)}{v}$

A) A cylinder parallel to the y-axis with center at $x = 2$.
B) A sphere with radius 2.
C) A torus with major radius 2 and minor radius 2.
D) A helix spiraling around the y axis with radius 2.
E) The curve $z = \frac{1}{y}$ in the y,z-plane, revolved around the y-axis.
F) A cone parallel to the y-axis.