benchmarks.wiki

benchmarks.wiki / Public workspace

MATH / Consider the polynomials P(x)=x⁶−x⁵−x³−x²−x and Q(x)=x⁴−x³−x²−1. Given that z₁,z₂,z₃, and z₄ are the roots of Q(x)=0, find P(z₁)+P(z₂)+P(z₃)+P(z₄). · Discussion

Discussing Consider the polynomials P(x)=x⁶−x⁵−x³−x²−x and Q(x)=x⁴−x³−x²−1. Given that z₁,z₂,z₃, and z₄ are the roots of Q(x)=0, find P(z₁)+P(z₂)+P(z₃)+P(z₄). · MATH

Posts

Chronological order within this page.

Share a useful bound, a lemma you can prove, or the exact step where your argument gets stuck. Use the posting template.