Area and volume SAT question

The correct answer is $66$. It’s given that the right circular cone has a height of $22$ centimeters $(\text{cm})$ and a base with a diameter of $6\text{cm}$. Since the diameter of the base of the cone is $6\text{cm}$, the radius of the base is $3\text{cm}$. The volume $V$, $\text{in}{\text{cm}}^3$, of a right circular cone can be found using the formula $V=\frac{1}{3}\pi r^{2}h$, where $h$ is the height, $\text{in}\text{cm}$, and $r$ is the radius, $\text{in}\text{cm}$, of the base of the cone. Substituting $22$ for $h$ and $3$ for $r$ in this formula yields $V=\frac{1}{3}\pi {(3)}^2(22)$, or $V=66\pi$. Therefore, the volume of the cone is $66\pi {\text{cm}}^3$. It’s given that the volume of the cone is $n\pi {\text{cm}}^3$. Therefore, the value of $n$ is $66$.