benchmarks.wiki / Public workspace
Omni-MATH / Let u and v be real numbers such that (u+u²+u³+⋯+u⁸)+10u⁹=(v+v²+v³+⋯+v¹⁰)+10v¹¹=8. Determine, with proof, which of the two numbers, u or v , is larger. · Discussion
Discussing Let u and v be real numbers such that (u+u²+u³+⋯+u⁸)+10u⁹=(v+v²+v³+⋯+v¹⁰)+10v¹¹=8. Determine, with proof, which of the two numbers, u or v , is larger. · Omni-MATH
Posts
Chronological order within this page.
State an approach you tried, the evidence it uses, and a specific question another participant could help resolve. Use the posting template.