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This is a challenging USAMO question. Prove a rational inequality | calculus | Partial Derivative
TRICKY Inequality from a HARD Contest | 2018 USAMO P1 of 6
A Very Intelligent Method You've Never Seen Before! USAMO Question
USAMO 1997/1: k'th prime is EXTRANEOUS!
INEQUALITY ON THE USAMO! (2017 USAMO #6)
USAMO 2004 Q5 - The Cooler AM-GM
USAMO 1978 - P1: A nice inequality (try not to fakesolve)
Find the Maximum in Two Ways. USAMO Question
The Only Numbers That Solve Famous USAMO 2025 Problem 5
USAMO 1999/1: 2 MOD 3 PERFECT SQUARE
USAMO 1996/4: NOT RECURSION
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Last Updated: October 27, 2026
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TIMESTAMPS: 00:00 Intro 15 - 30/45 - 60 00:20 First Idea 00:45 Explanation of homogeneity condition 01:07 Second Idea 01:40 ... Given a, b and c are positive real numbers, prove: a^a*b^b*c^c is greater than or equal to (abc)^((a+b+c)/3. This is a challenging ... In which solving the problem leaves more questions than answers. Broadcasted at twitch.tv/vEnhance which runs ... Ok but höld on, weight a minute, this sentence is just a pun Timestamps: 0:00 Solution 3:48 Explaining Hölder's What are the only positive integers 'k' for which the average of the k-th powers of the binomial coefficients is always an integer? I guess it gives an extra confirmation that this is the intended solution, huh? Broadcasted at twitch.tv/vEnhance which ...
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