Question 60
Does there exist a geometric progression, among the members of which there are
a. $3$, $45$ and $2025$;
b. $3$, $\frac{45}{\sqrt[3]{5}}$ and $2025$?
a. $3$, $45$ and $2025$;
b. $3$, $\frac{45}{\sqrt[3]{5}}$ and $2025$?
MathNet 2025-part-01 — 187 problems (EN–VI) Question 60
Math Olympiad Vault · MathNet 2025-part-01 — 187 problems (EN–VI)