Question 33If $P$ is the product of $n$ quantities in geometric progression, $S$ their sum, and $S'$ the sum of their reciprocals, then $P$ in terms of $S,$ $S',$ and $n$ is:$(SS')^{\frac{n}{2}}$$(\frac{S}{S'})^{\frac{n}{2}}$$(SS')^{n-2}$$(\frac{S}{S'})^n$$(\frac{S}{S'})^{\frac{n-1}{2}}$