2 December 2024

• curprev 20:3520:35, 2 December 2024 Martin13579 talk contribs 42 bytes −2 Redirected page to 2018 USAMO Problems/Problem 1 Tag: New redirect
• curprev 20:3420:34, 2 December 2024 Martin13579 talk contribs 44 bytes −1,403 Replaced content with "# REDIRECT 2018 USAMO Problems/Problem 1" Tag: Replaced

5 August 2024

• curprev 16:3816:38, 5 August 2024 Megahertz13 talk contribs 1,447 bytes +72 →Problem

7 March 2024

• curprev 13:1113:11, 7 March 2024 Clarkculus talk contribs m 1,375 bytes +1 →Solution 1

7 April 2023

• curprev 17:2017:20, 7 April 2023 Integralarefun talk contribs m 1,374 bytes +57 →Solution 1: minor clarification

12 March 2023

• curprev 00:1200:12, 12 March 2023 Xxu110 talk contribs 1,317 bytes +3 →Solution 2
• curprev 00:0800:08, 12 March 2023 Xxu110 talk contribs 1,314 bytes 0 →Solution 2

8 October 2020

• curprev 14:5614:56, 8 October 2020 Srisainandan6 talk contribs m 1,314 bytes +95 →Solution 2

17 April 2019

• curprev 09:2109:21, 17 April 2019 Vedadehhc talk contribs m 1,219 bytes 0 →Solution 2

26 April 2018

• curprev 11:5011:50, 26 April 2018 Zxr talk contribs 1,219 bytes +15 →Solution 2
• curprev 11:5011:50, 26 April 2018 Zxr talk contribs 1,204 bytes +601 add second solution

20 April 2018

• curprev 00:3200:32, 20 April 2018 Nukelauncher talk contribs 603 bytes +603 Created page with "== Problem == Let <math>a,b,c</math> be positive real numbers such that <math>a+b+c=4\sqrt[3]{abc}</math>. Prove that <cmath>2(ab+bc+ca)+4\min(a^2,b^2,c^2)\ge a^2+b^2+c^2.</cm..."