Find a parametrization of the surface.
The first-octant portion of the cone $z = \frac{\sqrt{x^2 + y^2}}{9}$ between the planes $z = 0$ and $z = 2$
What is the correct parametrization? Select the correct choice below and fill in the answer boxes within your choice.
(Type exact answers.)
A. $r(r, \theta) = \text{____}j + \text{____}k$, $\text{____} \le r \le \text{____}$, $\text{____} \le \theta \le \text{____}$
B. $r(r, \theta) = \text{____}i + \text{____}j$, $\text{____} \le r \le \text{____}$, $\text{____} \le \theta \le \text{____}$
C. $r(r, \theta) = \text{____}i + \text{____}j + \text{____}k$, $\text{____} \le r \le \text{____}$, $\text{____} \le \theta \le \text{____}$
D. $r(r, \theta) = \text{____}i + \text{____}k$, $\text{____} \le r \le \text{____}$, $\text{____} \le \theta \le \text{____}$